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L=rpsinθ
rpsinθ=rpsinθ
p=mv
rmvsinθ=rmvsinθ

• mvrsinθ=-mvrsinθ

mvrsinθ=mvrsinθ
mv2πrsinθ=mv2πrsinθ

L=rpsinθ
rpsinθ=rpsinθ
p=mv
rmvsinθ=rmvsinθ

• mvrsinθ=-mvrsinθ

mvrsinθ=mvrsinθ

• mrvsinθ=-mrvsinθ

mrvsinθ=mrvsinθ
rvsinθ=rvsinθ
(1/2)rvsinθ=(1/2)rvsinθ
S=S
S=(1/2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
F=F
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
F=F
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mω^2r)[rvsinθ]=(mω^2r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mω^2r)[rvsinθ]=(mω^2r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(kr)[rvsinθ]=(kr)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(kr)[rvsinθ]=(kr)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(GMm)(1/R^2)[rvsinθ]=(GMm)(1/R^2)[rvsinθ]
(GMm/R^2)[rvsinθ]=(GMm/R^2)[rvsinθ]
(1/R^2)(GMm)[rvsinθ]=(1/R^2)(GMm)[rvsinθ]
(1/R1^2)(GMm)[r1v1sinθ]=(1/R2^2)(GMm)[r2v2sinθ]
(R1/R1^3)(GMm)[r1v1sinθ]=(R2/R2^3)(GMm)[r2v2sinθ]
(R1/|R1^3|)(GMm)[r1v1sinθ]=(R2/|R2^3|)(GMm)[r2v2sinθ]
(r1/|R1^3|)(GMm)[r1v1sinθ]=(r2/|R2^3|)(GMm)[r2v2sinθ]
(r1)(GMm)[r1v1sinθ]=(r2)(GMm)[r2v2sinθ]
(GMm)[r1r1v1sinθ]=(GMm)[r2r2v2sinθ]
(GMm)[r1^2v1sinθ]=(GMm)[r2^2v2sinθ]
(GMm)[(r1^2)v1sinθ]=(GMm)[(r2^2)v2sinθ]
(GMm)[(1/r1^2)v1sinθ]=(GMm)[(1/r2^2)v2sinθ]
(GMm)(1/r1^2)[v1sinθ]=(GMm)(1/r2^2)[v2sinθ]
(GMm/r1^2)[v1sinθ]=(GMm/r2^2)[v2sinθ]
(GMm/r^2)[vsinθ]=(GMm/r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(GMm)(1/R^2)[rvsinθ]=(GMm)(1/R^2)[rvsinθ]
(GMm/R^2)[rvsinθ]=(GMm/R^2)[rvsinθ]
(1/R^2)(GMm)[rvsinθ]=(1/R^2)(GMm)[rvsinθ]
(1/R1^2)(GMm)[r1v1sinθ]=(1/R2^2)(GMm)[r2v2sinθ]
(R1/R1^3)(GMm)[r1v1sinθ]=(R2/R2^3)(GMm)[r2v2sinθ]
(R1/|R1^3|)(GMm)[r1v1sinθ]=(R2/|R2^3|)(GMm)[r2v2sinθ]
(r1/|R1^3|)(GMm)[r1v1sinθ]=(r2/|R2^3|)(GMm)[r2v2sinθ]
(r1)(GMm)[r1v1sinθ]=(r2)(GMm)[r2v2sinθ]
(GMm)[r1r1v1sinθ]=(GMm)[r2r2v2sinθ]
(GMm)[r1^2v1sinθ]=(GMm)[r2^2v2sinθ]
(GMm)[(r1^2)v1sinθ]=(GMm)[(r2^2)v2sinθ]
(GMm)[(1/r1^2)v1sinθ]=(GMm)[(1/r2^2)v2sinθ]
(GMm)(1/r1^2)[v1sinθ]=(GMm)(1/r2^2)[v2sinθ]
(GMm/r1^2)[v1sinθ]=(GMm/r2^2)[v2sinθ]
(GMm/r^2)[vsinθ]=(GMm/r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=GMm/r^2
(GMm/r^2)rvsinθ=(GMm/r^2)rvsinθ
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
(mvv/r)[rvsinθ]=(mvv/r)[rvsinθ]
F[rvsinθ]=F[rvsinθ]
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
GMm/r^2=mvv/r
(GMm/r^2)rvsinθ=(mvv/r)rvsinθ
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
mvv/r=GMm/r^2
(mvv/r)rvsinθ=(GMm/r^2)rvsinθ
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ
ervsinθ=E4πε0r^2rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(ee/4πε0)(1/R^2)[rvsinθ]=(ee/4πε0)(1/R^2)[rvsinθ]
(ee/4πε0R^2)[rvsinθ]=(ee/4πε0R^2)[rvsinθ]
(1/R^2)(ee/4πε0)[rvsinθ]=(1/R^2)(ee/4πε0)[rvsinθ]
(1/R1^2)(ee/4πε0)[r1v1sinθ]=(1/R2^2)(ee/4πε0)[r2v2sinθ]
(R1/R1^3)(ee/4πε0)[r1v1sinθ]=(R2/R2^3)(ee/4πε0)[r2v2sinθ]
(R1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(R2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(r2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1)(ee/4πε0)[r1v1sinθ]=(r2)(ee/4πε0)[r2v2sinθ]
(ee/4πε0)[r1r1v1sinθ]=(ee/4πε0)[r2r2v2sinθ]
(ee/4πε0)[r1^2v1sinθ]=(ee/4πε0)[r2^2v2sinθ]
(ee/4πε0)[(r1^2)v1sinθ]=(ee/4πε0)[(r2^2)v2sinθ]
(ee/4πε0)[(1/r1^2)v1sinθ]=(ee/4πε0)[(1/r2^2)v2sinθ]
(ee/4πε0)(1/r1^2)[v1sinθ]=(ee/4πε0)(1/r2^2)[v2sinθ]
(ee/4πε0r1^2)[v1sinθ]=(ee/4πε0r2^2)[v2sinθ]
(ee/4πε0r^2)[vsinθ]=(ee/4πε0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(ee/4πε0)(1/R^2)[rvsinθ]=(ee/4πε0)(1/R^2)[rvsinθ]
(ee/4πε0R^2)[rvsinθ]=(ee/4πε0R^2)[rvsinθ]
(1/R^2)(ee/4πε0)[rvsinθ]=(1/R^2)(ee/4πε0)[rvsinθ]
(1/R1^2)(ee/4πε0)[r1v1sinθ]=(1/R2^2)(ee/4πε0)[r2v2sinθ]
(R1/R1^3)(ee/4πε0)[r1v1sinθ]=(R2/R2^3)(ee/4πε0)[r2v2sinθ]
(R1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(R2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(r2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1)(ee/4πε0)[r1v1sinθ]=(r2)(ee/4πε0)[r2v2sinθ]
(ee/4πε0)[r1r1v1sinθ]=(ee/4πε0)[r2r2v2sinθ]
(ee/4πε0)[r1^2v1sinθ]=(ee/4πε0)[r2^2v2sinθ]
(ee/4πε0)[(r1^2)v1sinθ]=(ee/4πε0)[(r2^2)v2sinθ]
(ee/4πε0)[(1/r1^2)v1sinθ]=(ee/4πε0)[(1/r2^2)v2sinθ]
(ee/4πε0)(1/r1^2)[v1sinθ]=(ee/4πε0)(1/r2^2)[v2sinθ]
(ee/4πε0r1^2)[v1sinθ]=(ee/4πε0r2^2)[v2sinθ]
(ee/4πε0r^2)[vsinθ]=(ee/4πε0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(gg/4πμ0)(1/R^2)[rvsinθ]=(gg/4πμ0)(1/R^2)[rvsinθ]
(gg/4πμ0R^2)[rvsinθ]=(gg/4πμ0R^2)[rvsinθ]
(1/R^2)(gg/4πμ0)[rvsinθ]=(1/R^2)(gg/4πμ0)[rvsinθ]
(1/R1^2)(gg/4πμ0)[r1v1sinθ]=(1/R2^2)(gg/4πμ0)[r2v2sinθ]
(R1/R1^3)(gg/4πμ0)[r1v1sinθ]=(R2/R2^3)(gg/4πμ0)[r2v2sinθ]
(R1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(R2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(r2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1)(gg/4πμ0)[r1v1sinθ]=(r2)(gg/4πμ0)[r2v2sinθ]
(gg/4πμ0)[r1r1v1sinθ]=(gg/4πμ0)[r2r2v2sinθ]
(gg/4πμ0)[r1^2v1sinθ]=(gg/4πμ0)[r2^2v2sinθ]
(gg/4πμ0)[(r1^2)v1sinθ]=(gg/4πμ0)[(r2^2)v2sinθ]
(gg/4πμ0)[(1/r1^2)v1sinθ]=(gg/4πμ0)[(1/r2^2)v2sinθ]
(gg/4πμ0)(1/r1^2)[v1sinθ]=(gg/4πμ0)(1/r2^2)[v2sinθ]
(gg/4πμ0r1^2)[v1sinθ]=(gg/4πμ0r2^2)[v2sinθ]
(gg/4πμ0r^2)[vsinθ]=(gg/4πμ0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(gg/4πμ0)(1/R^2)[rvsinθ]=(gg/4πμ0)(1/R^2)[rvsinθ]
(gg/4πμ0R^2)[rvsinθ]=(gg/4πμ0R^2)[rvsinθ]
(1/R^2)(gg/4πμ0)[rvsinθ]=(1/R^2)(gg/4πμ0)[rvsinθ]
(1/R1^2)(gg/4πμ0)[r1v1sinθ]=(1/R2^2)(gg/4πμ0)[r2v2sinθ]
(R1/R1^3)(gg/4πμ0)[r1v1sinθ]=(R2/R2^3)(gg/4πμ0)[r2v2sinθ]
(R1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(R2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(r2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1)(gg/4πμ0)[r1v1sinθ]=(r2)(gg/4πμ0)[r2v2sinθ]
(gg/4πμ0)[r1r1v1sinθ]=(gg/4πμ0)[r2r2v2sinθ]
(gg/4πμ0)[r1^2v1sinθ]=(gg/4πμ0)[r2^2v2sinθ]
(gg/4πμ0)[(r1^2)v1sinθ]=(gg/4πμ0)[(r2^2)v2sinθ]
(gg/4πμ0)[(1/r1^2)v1sinθ]=(gg/4πμ0)[(1/r2^2)v2sinθ]
(gg/4πμ0)(1/r1^2)[v1sinθ]=(gg/4πμ0)(1/r2^2)[v2sinθ]
(gg/4πμ0r1^2)[v1sinθ]=(gg/4πμ0r2^2)[v2sinθ]
(gg/4πμ0r^2)[vsinθ]=(gg/4πμ0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eEvsinθ=eEvsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eEvsinθ=eEvsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
Fervsinθ=Fervsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
Fervsinθ=Fervsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eΣEΔrvsinθ=eΣEΔrvsinθ
ΣrotEΔS=ΣEΔr
eΣrotEΔSvsinθ=eΣrotEΔSvsinθ
erotEvsinθ=erotEvsinθ
rotE=-∂B/∂t
e(-∂B/∂t)vsinθ=e(-∂B/∂t)vsinθ

• e(∂B/∂t)vsinθ=-e(∂B/∂t)vsinθ
• eBvsinθ=-eBvsinθ

evBsinθ=evBsinθ
eE+evB+mg=eE+evB+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eΣEΔrvsinθ=eΣEΔrvsinθ
ΣrotEΔS=ΣEΔr
eΣrotEΔSvsinθ=eΣrotEΔSvsinθ
erotEvsinθ=erotEvsinθ
rotE=-∂B/∂t
e(-∂B/∂t)vsinθ=e(-∂B/∂t)vsinθ

• e(∂B/∂t)vsinθ=-e(∂B/∂t)vsinθ
• eBvsinθ=-eBvsinθ

evBsinθ=evBsinθ
evB(-sinθ)=evB(-sinθ)
evB(cosθ)'=evB(cosθ)'
eE+evB+mg=eE+evB+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gHvsinθ=gHvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gHvsinθ=gHvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
Fgrvsinθ=Fgrvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
Fgrvsinθ=Fgrvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gΣHΔrvsinθ=gΣHΔrvsinθ
ΣrotHΔS=ΣHΔr
gΣrotHΔSvsinθ=gΣrotHΔSvsinθ
grotHvsinθ=grotHvsinθ
rotH=∂D/∂t
g(∂D/∂t)vsinθ=g(∂D/∂t)vsinθ
gDvsinθ=gDvsinθ

• gvDsinθ=-gvDsinθ

gH-gvD+mg=gH-gvD+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gΣHΔrvsinθ=gΣHΔrvsinθ
ΣrotHΔS=ΣHΔr
gΣrotHΔSvsinθ=gΣrotHΔSvsinθ
grotHvsinθ=grotHvsinθ
rotH=∂D/∂t
g(∂D/∂t)vsinθ=g(∂D/∂t)vsinθ
gDvsinθ=gDvsinθ

• gvDsinθ=-gvDsinθ

gvDsinθ=gvDsinθ
gvD(cosθ)'=gvD(cosθ)'
gH-gvD+mg=gH-gvD+mg
F=F

Fv=Fv
F(Δx/Δt)=F(Δx/Δt)
(ΔFx/Δt)=(ΔFx/Δt)
(Fx)'(t)=(Fx)'(t)
(Fx)'=(Fx)'
(Fx)'(t)=(Fx)'(t)
(ΔFx/Δt)=(ΔFx/Δt)
(ΔFx)=(ΔFx)
(ΣΔFx)=(ΣΔFx)
(Fx)=(Fx)

Fv=Fv
F(Δx/Δt)=F(Δx/Δt)
(ΔFx/Δt)=(ΔFx/Δt)
(ΔF/Δt)x=(ΔF/Δt)x
F'(t)x=F'(t)x
F'x=F'x
F'xΔt=F'xΔt
ΣF'xΔt=ΣF'xΔt

Fv=Fv
F(Δx/Δt)=F(Δx/Δt)
(ΔFx/Δt)=(ΔFx/Δt)
F(Δx/Δt)=F(Δx/Δt)
Fv=Fv
FvΔt=FvΔt
ΣFvΔt=ΣFvΔt

F'x=F'x
Fv=Fv
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt

F'xΔt=F'xΔt
FvΔt=FvΔt
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt

ΣF'xΔt=ΣF'xΔt
ΣFvΔt=ΣFvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt

Fv=Fv
F(Δx/Δt)=F(Δx/Δt)
(ΔFx/Δt)=(ΔFx/Δt)
2(ΔFx/Δt)=2(ΔFx/Δt)
(ΔFx/Δt)+(ΔFx/Δt)=(ΔFx/Δt)+(ΔFx/Δt)
(ΔF/Δt)x+F(Δx/Δt)=(ΔF/Δt)x+F(Δx/Δt)
F'(t)x+Fv=F'(t)x+Fv
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt

(Fx)'=(Fx)'
F'x+Fv=F'x+Fv
(Fx)'=F'x+Fv

(ΔFx/Δt)=(ΔFx/Δt)
F'x+Fv=F'x+Fv
(ΔFx/Δt)=F'x+Fv
(ΔFx)=F'xΔt+FvΔt
(ΣΔFx)=ΣF'xΔt+ΣFvΔt
(Fx)=ΣF'xΔt+ΣFvΔt

(ΔFx)=(ΔFx)
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
(ΔFx)=(ΔFx)
(ΔFx)=F'xΔt+FvΔt
(ΣΔFx)=ΣF'xΔt+ΣFvΔt
(Fx)=ΣF'xΔt+ΣFvΔt

(Fx)=(Fx)
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt
(Fx)=(Fx)
(Fx)=ΣF'xΔt+ΣFvΔt

(Fx)'=(Fx)'
(fg)'=(fg)'

F'x+Fv=F'x+Fv

F'x+Fv=F'x+Fv
F'x+F(Δx/Δt)=F'x+F(Δx/Δt)
F'x+Fx'(t)=F'x+Fx'(t)
F'x+Fx'=F'x+Fx'
f'g+fg'=f'g+fg'

(Fx)'=(Fx)'
F'x+Fv=F'x+Fv
(Fx)'=F'x+Fv

(fg)'=(fg)'
f'g+fg'=f'g+fg'
(fg)'=f'g+fg'

(ΔFx/Δt)=(ΔFx/Δt)
(Δfg/Δt)=(Δfg/Δt)

F'x+Fv=F'x+Fv

F'x+Fv=F'x+Fv
F'x+F(Δx/Δt)=F'x+F(Δx/Δt)
F'x+Fx'(t)=F'x+Fx'(t)
F'x+Fx'=F'x+Fx'
f'g+fg'=f'g+fg'

(ΔFx/Δt)=(ΔFx/Δt)
F'x+Fv=F'x+Fv
(ΔFx/Δt)=F'x+Fv
(ΔFx)=F'xΔt+FvΔt
(ΣΔFx)=ΣF'xΔt+ΣFvΔt
(Fx)=ΣF'xΔt+ΣFvΔt

(Δfg/Δt)=(Δfg/Δt)
f'g+fg'=f'g+fg'
(Δfg/Δt)=f'g+fg'
(Δfg)=f'gΔt+fg'Δt
(ΣΔfg)=Σf'gΔt+Σfg'Δt
(fg)=Σf'gΔt+Σfg'Δt

(ΔFx)=(ΔFx)
(Δfg)=(Δfg)

F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt

F'x+Fv=F'x+Fv
F'x+F(Δx/Δt)=F'x+F(Δx/Δt)
F'x+Fx'(t)=F'x+Fx'(t)
F'x+Fx'=F'x+Fx'
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt

(ΔFx)=(ΔFx)
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
(ΔFx)=(ΔFx)
(ΔFx)=F'xΔt+FvΔt
(ΣΔFx)=ΣF'xΔt+ΣFvΔt
(Fx)=ΣF'xΔt+ΣFvΔt

(Δfg)=(Δfg)
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt
(Δfg)=(Δfg)
(Δfg)=f'gΔt+fg'Δt
(ΣΔfg)=Σf'gΔt+Σfg'Δt
(fg)=Σf'gΔt+Σfg'Δt

(Fx)=(Fx)
(fg)=(fg)

F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt

F'x+Fv=F'x+Fv
F'x+F(Δx/Δt)=F'x+F(Δx/Δt)
F'x+Fx'(t)=F'x+Fx'(t)
F'x+Fx'=F'x+Fx'
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt
Σf'gΔt+Σfg'Δt=Σf'gΔt+Σfg'Δt

(Fx)=(Fx)
F'x+Fv=F'x+Fv
F'xΔt+FvΔt=F'xΔt+FvΔt
ΣF'xΔt+ΣFvΔt=ΣF'xΔt+ΣFvΔt
(Fx)=(Fx)
(Fx)=ΣF'xΔt+ΣFvΔt

(fg)=(fg)
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt
Σf'gΔt+Σfg'Δt=Σf'gΔt+Σfg'Δt
(fg)=(fg)
(fg)=Σf'gΔt+Σfg'Δt

Fv=Fv
mav=mav
m(Δv/Δt)v=m(Δv/Δt)v
(Δmv/Δt)v=(Δmv/Δt)v
(Δmvv/Δt)=(Δmvv/Δt)
Δmvv/Δt=Δmvv/Δt
(mvv)'(t)=(mvv)'(t)
(mvv)'=(mvv)'
(mvv)'(t)=(mvv)'(t)
(Δmvv/Δt)=(Δmvv/Δt)
(Δmvv)=(Δmvv)
(ΣΔmvv)=(ΣΔmvv)
(mvv)=(mvv)

Fv=Fv
mav=mav
m(Δv/Δt)v=m(Δv/Δt)v
(Δmv/Δt)v=(Δmv/Δt)v
(Δmvv/Δt)=(Δmvv/Δt)
(Δmv/Δt)v=(Δmv/Δt)v
m(Δv/Δt)v=m(Δv/Δt)v
mv'(t)v=mv'(t)v
mv'v=mv'v
mv'vΔt=mv'vΔt
Σmv'vΔt=Σmv'vΔt

Fv=Fv
mav=mav
m(Δv/Δt)v=m(Δv/Δt)v
(Δmv/Δt)v=(Δmv/Δt)v
(Δmvv/Δt)=(Δmvv/Δt)
mv(Δv/Δt)=mv(Δv/Δt)
mvv'(t)=mvv'(t)
mvv'=mvv'
mvv'Δt=mvv'Δt
Σmvv'Δt=Σmvv'Δt

mv'v=mv'v
mvv'=mvv'
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt

mv'vΔt=mv'vΔt
mvv'Δt=mvv'Δt
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt

Σmv'vΔt=Σmv'vΔt
Σmvv'Δt=Σmvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt

Fv=Fv
mav=mav
m(Δv/Δt)v=m(Δv/Δt)v
(Δmv/Δt)v=(Δmv/Δt)v
(Δmvv/Δt)=(Δmvv/Δt)
2(Δmvv/Δt)=2(Δmvv/Δt)
(Δmvv/Δt)+(Δmvv/Δt)=(Δmvv/Δt)+(Δmvv/Δt)
(Δmv/Δt)v+mv(Δv/Δt)=(Δmv/Δt)v+mv(Δv/Δt)
m(Δv/Δt)v+mv(Δv/Δt)=m(Δv/Δt)v+mv(Δv/Δt)
mv'(t)v+mvv'(t)=mv'(t)v+mvv'(t)
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt

(mvv)'=(mvv)'
2Fv=2Fv
(mvv)'=2Fv

(mvv)'=(mvv)'
mv'v+mvv'=mv'v+mvv'
(mvv)'=mv'v+mvv'

(Δmvv/Δt)=(Δmvv/Δt)
2Fv=2Fv
(Δmvv/Δt)=2Fv
(Δmvv)=2FvΔt
(ΣΔmvv)=2ΣFvΔt
(mvv)=2ΣFvΔt

(Δmvv/Δt)=(Δmvv/Δt)
mv'v+mvv'=mv'v+mvv'
(Δmvv/Δt)=mv'v+mvv'
(Δmvv)=mv'vΔt+mvv'Δt
(ΣΔmvv)=Σmv'vΔt+Σmvv'Δt
(mvv)=Σmv'vΔt+Σmvv'Δt

(Δmvv)=(Δmvv)
2Fv=2Fv
2FvΔt=2FvΔt
(Δmvv)=(Δmvv)
(Δmvv)=2FvΔt
(ΣΔmvv)=2ΣFvΔt
(mvv)=2ΣFvΔt

(Δmvv)=(Δmvv)
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
(Δmvv)=(Δmvv)
(Δmvv)=mv'vΔt+mvv'Δt
(ΣΔmvv)=Σmv'vΔt+Σmvv'Δt
(mvv)=Σmv'vΔt+Σmvv'Δt

(mvv)=(mvv)
2Fv=2Fv
2FvΔt=2FvΔt
2ΣFvΔt=2ΣFvΔt
(mvv)=(mvv)
(mvv)=2ΣFvΔt

(mvv)=(mvv)
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt
(mvv)=(mvv)
(mvv)=Σmv'vΔt+Σmvv'Δt

(mvv)'=(mvv)'
(fg)'=(fg)'

mv'v+mvv'=mv'v+mvv'

mv'v+mvv'=mv'v+mvv'
f'g+fg'=f'g+fg'

(mvv)'=(mvv)'
mv'v+mvv'=mv'v+mvv'
(mvv)'=mv'v+mvv'

(fg)'=(fg)'
f'g+fg'=f'g+fg'
(fg)'=f'g+fg'

(Δmvv/Δt)=(Δmvv/Δt)
(Δfg/Δt)=(Δfg/Δt)

mv'v+mvv'=mv'v+mvv'

mv'v+mvv'=mv'v+mvv'
f'g+fg'=f'g+fg'

(Δmvv/Δt)=(Δmvv/Δt)
mv'v+mvv'=mv'v+mvv'
(Δmvv/Δt)=mv'v+mvv'
(Δmvv)=mv'vΔt+mvv'Δt
(ΣΔmvv)=Σmv'vΔt+Σmvv'Δt
(mvv)=Σmv'vΔt+Σmvv'Δt

(Δfg/Δt)=(Δfg/Δt)
f'g+fg'=f'g+fg'
(Δfg/Δt)=f'g+fg'
(Δfg)=f'gΔt+fg'Δt
(ΣΔfg)=Σf'gΔt+Σfg'Δt
(fg)=Σf'gΔt+Σfg'Δt

(Δmvv)=(Δmvv)
(Δfg)=(Δfg)

mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt

mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
f'gΔt+fg'Δt=f'gΔt+fg'Δt

(Δmvv)=(Δmvv)
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
(Δmvv)=(Δmvv)
(Δmvv)=mv'vΔt+mvv'Δt
(ΣΔmvv)=Σmv'vΔt+Σmvv'Δt
(mvv)=Σmv'vΔt+Σmvv'Δt

(Δfg)=(Δfg)
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt
(Δfg)=(Δfg)
(Δfg)=f'gΔt+fg'Δt
(ΣΔfg)=Σf'gΔt+Σfg'Δt
(fg)=Σf'gΔt+Σfg'Δt

(mvv)=(mvv)
(fg)=(fg)

mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt

mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt
Σf'gΔt+Σfg'Δt=Σf'gΔt+Σfg'Δt

(mvv)=(mvv)
mv'v+mvv'=mv'v+mvv'
mv'vΔt+mvv'Δt=mv'vΔt+mvv'Δt
Σmv'vΔt+Σmvv'Δt=Σmv'vΔt+Σmvv'Δt
(mvv)=(mvv)
(mvv)=Σmv'vΔt+Σmvv'Δt

(fg)=(fg)
f'g+fg'=f'g+fg'
f'gΔt+fg'Δt=f'gΔt+fg'Δt
Σf'gΔt+Σfg'Δt=Σf'gΔt+Σfg'Δt
(fg)=(fg)
(fg)=Σf'gΔt+Σfg'Δt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt
Fx+(1/2)mvv=ΣF'xΔt+ΣFvΔt+ΣFvΔt
Fx+(1/2)mvv=ΣF'xΔt+2ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt
(1/2)mvv+Fx=ΣFvΔt+ΣF'xΔt+ΣFvΔt
(1/2)mvv+Fx=ΣF'xΔt+ΣFvΔt+ΣFvΔt
(1/2)mvv+Fx=ΣF'xΔt+2ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt
Fx-(1/2)mvv=ΣF'xΔt+ΣFvΔt-ΣFvΔt
Fx-(1/2)mvv=ΣF'xΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt

• (1/2)mvv+Fx=-ΣFvΔt+ΣF'xΔt+ΣFvΔt
• (1/2)mvv+Fx=ΣF'xΔt+ΣFvΔt-ΣFvΔt
• (1/2)mvv+Fx=ΣF'xΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt
(1/2)mvv-Fx=ΣFvΔt-(ΣF'xΔt+ΣFvΔt)
(1/2)mvv-Fx=ΣFvΔt-ΣF'xΔt-ΣFvΔt
(1/2)mvv-Fx=ΣFvΔt-ΣFvΔt-ΣF'xΔt
(1/2)mvv-Fx=-ΣF'xΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt

• Fx+(1/2)mvv=-(ΣF'xΔt+ΣFvΔt)+ΣFvΔt
• Fx+(1/2)mvv=-ΣF'xΔt-ΣFvΔt+ΣFvΔt
• Fx+(1/2)mvv=-ΣF'xΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt
ΔFx+(1/2)Δmvv=F'xΔt+FvΔt+FvΔt
ΔFx+(1/2)Δmvv=F'xΔt+2FvΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt
(1/2)Δmvv+ΔFx=FvΔt+F'xΔt+FvΔt
(1/2)Δmvv+ΔFx=F'xΔt+FvΔt+FvΔt
(1/2)Δmvv+ΔFx=F'xΔt+2FvΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt
ΔFx-(1/2)Δmvv=F'xΔt+FvΔt-FvΔt
ΔFx-(1/2)Δmvv=F'xΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt

• (1/2)Δmvv+ΔFx=-FvΔt+F'xΔt+FvΔt
• (1/2)Δmvv+ΔFx=F'xΔt+FvΔt-FvΔt
• (1/2)Δmvv+ΔFx=F'xΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt
(1/2)Δmvv-ΔFx=FvΔt-(F'xΔt+FvΔt)
(1/2)Δmvv-ΔFx=FvΔt-F'xΔt-FvΔt
(1/2)Δmvv-ΔFx=FvΔt-FvΔt-F'xΔt
(1/2)Δmvv-ΔFx=-F'xΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt

• ΔFx+(1/2)Δmvv=-(F'xΔt+FvΔt)+FvΔt
• ΔFx+(1/2)Δmvv=-F'xΔt-FvΔt+FvΔt
• ΔFx+(1/2)Δmvv=-F'xΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt
Fx+(1/2)Δmvv=ΣF'xΔt+ΣFvΔt+FvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt
(1/2)Δmvv+Fx=FvΔt+ΣF'xΔt+ΣFvΔt
(1/2)Δmvv+Fx=ΣF'xΔt+ΣFvΔt+FvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt
Fx-(1/2)Δmvv=ΣF'xΔt+ΣFvΔt-FvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt

• (1/2)Δmvv+Fx=-FvΔt+ΣF'xΔt+ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt
(1/2)Δmvv-Fx=FvΔt-(ΣF'xΔt+ΣFvΔt)
(1/2)Δmvv-Fx=FvΔt-ΣF'xΔt-ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt

• Fx+(1/2)Δmvv=-(ΣF'xΔt+ΣFvΔt)+FvΔt
• Fx+(1/2)Δmvv=-ΣF'xΔt-ΣFvΔt+FvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt
ΔFx+(1/2)mvv=F'xΔt+FvΔt+ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt
(1/2)mvv+ΔFx=ΣFvΔt+F'xΔt+FvΔt
(1/2)mvv+ΔFx=F'xΔt+FvΔt+ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt
ΔFx-(1/2)mvv=F'xΔt+FvΔt-ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt

• (1/2)mvv+ΔFx=-ΣFvΔt+F'xΔt+FvΔt
• (1/2)mvv+ΔFx=F'xΔt+FvΔt-ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt
(1/2)mvv-ΔFx=ΣFvΔt-(F'xΔt+FvΔt)
(1/2)mvv-ΔFx=ΣFvΔt-F'xΔt-FvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt

• ΔFx+(1/2)mvv=-(F'xΔt+FvΔt)+ΣFvΔt
• ΔFx+(1/2)mvv=-F'xΔt-FvΔt+ΣFvΔt
• ΔFx+(1/2)mvv=ΣFvΔt-F'xΔt-FvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt
Fx+mvv=ΣF'xΔt+ΣFvΔt+2ΣFvΔt
Fx+mvv=ΣF'xΔt+3ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt
mvv+Fx=2ΣFvΔt+ΣF'xΔt+ΣFvΔt
mvv+Fx=ΣF'xΔt+ΣFvΔt+2ΣFvΔt
mvv+Fx=ΣF'xΔt+3ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt
Fx-mvv=ΣF'xΔt+ΣFvΔt-2ΣFvΔt
Fx-mvv=ΣF'xΔt-ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt

• mvv+Fx=-2ΣFvΔt+ΣF'xΔt+ΣFvΔt
• mvv+Fx=ΣF'xΔt+ΣFvΔt-2ΣFvΔt
• mvv+Fx=ΣF'xΔt-ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt
mvv-Fx=2ΣFvΔt-(ΣF'xΔt+ΣFvΔt)
mvv-Fx=2ΣFvΔt-ΣF'xΔt-ΣFvΔt
mvv-Fx=2ΣFvΔt-ΣFvΔt-ΣF'xΔt
mvv-Fx=ΣFvΔt-ΣF'xΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt

• Fx+mvv=-(ΣF'xΔt+ΣFvΔt)+2ΣFvΔt
• Fx+mvv=-ΣF'xΔt-ΣFvΔt+2ΣFvΔt
• Fx+mvv=-ΣF'xΔt+ΣFvΔt
• Fx+mvv=ΣFvΔt-ΣF'xΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt
ΔFx+Δmvv=F'xΔt+FvΔt+2FvΔt
ΔFx+Δmvv=F'xΔt+3FvΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt
Δmvv+ΔFx=2FvΔt+F'xΔt+FvΔt
Δmvv+ΔFx=F'xΔt+FvΔt+2FvΔt
Δmvv+ΔFx=F'xΔt+3FvΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt
ΔFx-Δmvv=F'xΔt+FvΔt-2FvΔt
ΔFx-Δmvv=F'xΔt-FvΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt

• Δmvv+ΔFx=-2FvΔt+F'xΔt+FvΔt
• Δmvv+ΔFx=F'xΔt+FvΔt-2FvΔt
• Δmvv+ΔFx=F'xΔt-FvΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt
Δmvv-ΔFx=2FvΔt-(F'xΔt+FvΔt)
Δmvv-ΔFx=2FvΔt-F'xΔt-FvΔt
Δmvv-ΔFx=2FvΔt-FvΔt-F'xΔt
Δmvv-ΔFx=FvΔt-F'xΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt

• ΔFx+Δmvv=-(F'xΔt+FvΔt)+2FvΔt
• ΔFx+Δmvv=-F'xΔt-FvΔt+2FvΔt
• ΔFx+Δmvv=-F'xΔt+FvΔt
• ΔFx+Δmvv=FvΔt-F'xΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt
Fx+Δmvv=ΣF'xΔt+ΣFvΔt+2FvΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt
Δmvv+Fx=2FvΔt+ΣF'xΔt+ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt
Fx-Δmvv=ΣF'xΔt+ΣFvΔt-2FvΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt

• Δmvv+Fx=-2FvΔt+ΣF'xΔt+ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt
Δmvv-Fx=2FvΔt-(ΣF'xΔt+ΣFvΔt)
Δmvv-Fx=2FvΔt-ΣF'xΔt-ΣFvΔt
Δmvv-Fx=2FvΔt-ΣFvΔt-ΣF'xΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt

• Fx+Δmvv=-(ΣF'xΔt+ΣFvΔt)+2FvΔt
• Fx+Δmvv=-ΣF'xΔt-ΣFvΔt+2FvΔt
• Fx+Δmvv=-ΣFvΔt-ΣF'xΔt+2FvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt
ΔFx+mvv=F'xΔt+FvΔt+2ΣFvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt
mvv+ΔFx=2ΣFvΔt+F'xΔt+FvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt
mvv-ΔFx=2ΣFvΔt-(F'xΔt+FvΔt)
mvv-ΔFx=2ΣFvΔt-F'xΔt-FvΔt
mvv-ΔFx=2ΣFvΔt-FvΔt-F'xΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt

• ΔFx+mvv=-(F'xΔt+FvΔt)+2ΣFvΔt
• ΔFx+mvv=-F'xΔt-FvΔt+2ΣFvΔt
• ΔFx+mvv=-FvΔt-F'xΔt+2ΣFvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt
mvv-ΔFx=2ΣFvΔt-(F'xΔt+FvΔt)
mvv-ΔFx=2ΣFvΔt-F'xΔt-FvΔt
mvv-ΔFx=2ΣFvΔt-FvΔt-F'xΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt

• Fx-(1/2)mvv=-(ΣF'xΔt+ΣFvΔt)-ΣFvΔt
• Fx-(1/2)mvv=-ΣF'xΔt-ΣFvΔt-ΣFvΔt
• Fx-(1/2)mvv=-ΣF'xΔt-2ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)mvv=ΣFvΔt

• (1/2)mvv-Fx=-ΣFvΔt-(ΣF'xΔt+ΣFvΔt)
• (1/2)mvv-Fx=-ΣFvΔt-ΣF'xΔt-ΣFvΔt
• (1/2)mvv-Fx=-ΣF'xΔt-ΣFvΔt-ΣFvΔt
• (1/2)mvv-Fx=-ΣF'xΔt-2ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt

• ΔFx-(1/2)Δmvv=-(F'xΔt+FvΔt)-FvΔt
• ΔFx-(1/2)Δmvv=-F'xΔt-FvΔt-FvΔt
• ΔFx-(1/2)Δmvv=-F'xΔt-2FvΔt

ΔFx=F'xΔt+FvΔt
(1/2)Δmvv=FvΔt

• (1/2)Δmvv-ΔFx=-FvΔt-(F'xΔt+FvΔt)
• (1/2)Δmvv-ΔFx=-FvΔt-F'xΔt-FvΔt
• (1/2)Δmvv-ΔFx=-F'xΔt-FvΔt-FvΔt
• (1/2)Δmvv-ΔFx=-F'xΔt-2FvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt

• Fx-(1/2)Δmvv=-(ΣF'xΔt+ΣFvΔt)-FvΔt
• Fx-(1/2)Δmvv=-ΣF'xΔt-ΣFvΔt-FvΔt

Fx=ΣF'xΔt+ΣFvΔt
(1/2)Δmvv=FvΔt

• (1/2)Δmvv-Fx=-FvΔt-(ΣF'xΔt+ΣFvΔt)
• (1/2)Δmvv-Fx=-FvΔt-ΣF'xΔt-ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt

• ΔFx-(1/2)mvv=-(F'xΔt+FvΔt)-ΣFvΔt
• ΔFx-(1/2)mvv=-F'xΔt-FvΔt-ΣFvΔt

ΔFx=F'xΔt+FvΔt
(1/2)mvv=ΣFvΔt

• (1/2)mvv-ΔFx=-ΣFvΔt-(F'xΔt+FvΔt)
• (1/2)mvv-ΔFx=-ΣFvΔt-F'xΔt-FvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt

• Fx-mvv=-(ΣF'xΔt+ΣFvΔt)-2ΣFvΔt
• Fx-mvv=-ΣF'xΔt-ΣFvΔt-2ΣFvΔt
• Fx-mvv=-ΣF'xΔt-3ΣFvΔt

Fx=ΣF'xΔt+ΣFvΔt
mvv=2ΣFvΔt

• mvv-Fx=-2ΣFvΔt-(ΣF'xΔt+ΣFvΔt)
• mvv-Fx=-2ΣFvΔt-ΣF'xΔt-ΣFvΔt
• mvv-Fx=-2ΣFvΔt-ΣFvΔt-ΣF'xΔt
• mvv-Fx=-3ΣFvΔt-ΣF'xΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt

• ΔFx-Δmvv=-(F'xΔt+FvΔt)-2FvΔt
• ΔFx-Δmvv=-F'xΔt-FvΔt-2FvΔt
• ΔFx-Δmvv=-F'xΔt-3FvΔt

ΔFx=F'xΔt+FvΔt
Δmvv=2FvΔt

• Δmvv-ΔFx=-2FvΔt-(F'xΔt+FvΔt)
• Δmvv-ΔFx=-2FvΔt-F'xΔt-FvΔt
• Δmvv-ΔFx=-2FvΔt-FvΔt-F'xΔt
• Δmvv-ΔFx=-3FvΔt-F'xΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt

• Fx-Δmvv=-(ΣF'xΔt+ΣFvΔt)-2FvΔt
• Fx-Δmvv=-ΣF'xΔt-ΣFvΔt-2FvΔt

Fx=ΣF'xΔt+ΣFvΔt
Δmvv=2FvΔt

• Δmvv-Fx=-2FvΔt-(ΣF'xΔt+ΣFvΔt)
• Δmvv-Fx=-2FvΔt-ΣF'xΔt-ΣFvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt

• ΔFx-mvv=-(F'xΔt+FvΔt)-2ΣFvΔt
• ΔFx-mvv=-F'xΔt-FvΔt-2ΣFvΔt

ΔFx=F'xΔt+FvΔt
mvv=2ΣFvΔt

• mvv-ΔFx=-2ΣFvΔt-(F'xΔt+FvΔt)
• mvv-ΔFx=-2ΣFvΔt-F'xΔt-FvΔt

PV/T=PV/T
S=lnT
ΔS=ΔlnT

E=U+K
L=U-K
(-L)=K-U

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
F=F
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
F=F
Frvsinθ=Frvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(ee/4πε0)(1/R^2)[rvsinθ]=(ee/4πε0)(1/R^2)[rvsinθ]
(ee/4πε0R^2)[rvsinθ]=(ee/4πε0R^2)[rvsinθ]
(1/R^2)(ee/4πε0)[rvsinθ]=(1/R^2)(ee/4πε0)[rvsinθ]
(1/R1^2)(ee/4πε0)[r1v1sinθ]=(1/R2^2)(ee/4πε0)[r2v2sinθ]
(R1/R1^3)(ee/4πε0)[r1v1sinθ]=(R2/R2^3)(ee/4πε0)[r2v2sinθ]
(R1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(R2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(r2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1)(ee/4πε0)[r1v1sinθ]=(r2)(ee/4πε0)[r2v2sinθ]
(ee/4πε0)[r1r1v1sinθ]=(ee/4πε0)[r2r2v2sinθ]
(ee/4πε0)[r1^2v1sinθ]=(ee/4πε0)[r2^2v2sinθ]
(ee/4πε0)[(r1^2)v1sinθ]=(ee/4πε0)[(r2^2)v2sinθ]
(ee/4πε0)[(1/r1^2)v1sinθ]=(ee/4πε0)[(1/r2^2)v2sinθ]
(ee/4πε0)(1/r1^2)[v1sinθ]=(ee/4πε0)(1/r2^2)[v2sinθ]
(ee/4πε0r1^2)[v1sinθ]=(ee/4πε0r2^2)[v2sinθ]
(ee/4πε0r^2)[vsinθ]=(ee/4πε0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(ee/4πε0)(1/R^2)[rvsinθ]=(ee/4πε0)(1/R^2)[rvsinθ]
(ee/4πε0R^2)[rvsinθ]=(ee/4πε0R^2)[rvsinθ]
(1/R^2)(ee/4πε0)[rvsinθ]=(1/R^2)(ee/4πε0)[rvsinθ]
(1/R1^2)(ee/4πε0)[r1v1sinθ]=(1/R2^2)(ee/4πε0)[r2v2sinθ]
(R1/R1^3)(ee/4πε0)[r1v1sinθ]=(R2/R2^3)(ee/4πε0)[r2v2sinθ]
(R1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(R2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1/|R1^3|)(ee/4πε0)[r1v1sinθ]=(r2/|R2^3|)(ee/4πε0)[r2v2sinθ]
(r1)(ee/4πε0)[r1v1sinθ]=(r2)(ee/4πε0)[r2v2sinθ]
(ee/4πε0)[r1r1v1sinθ]=(ee/4πε0)[r2r2v2sinθ]
(ee/4πε0)[r1^2v1sinθ]=(ee/4πε0)[r2^2v2sinθ]
(ee/4πε0)[(r1^2)v1sinθ]=(ee/4πε0)[(r2^2)v2sinθ]
(ee/4πε0)[(1/r1^2)v1sinθ]=(ee/4πε0)[(1/r2^2)v2sinθ]
(ee/4πε0)(1/r1^2)[v1sinθ]=(ee/4πε0)(1/r2^2)[v2sinθ]
(ee/4πε0r1^2)[v1sinθ]=(ee/4πε0r2^2)[v2sinθ]
(ee/4πε0r^2)[vsinθ]=(ee/4πε0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Fe[vsinθ]=Fe[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(gg/4πμ0)(1/R^2)[rvsinθ]=(gg/4πμ0)(1/R^2)[rvsinθ]
(gg/4πμ0R^2)[rvsinθ]=(gg/4πμ0R^2)[rvsinθ]
(1/R^2)(gg/4πμ0)[rvsinθ]=(1/R^2)(gg/4πμ0)[rvsinθ]
(1/R1^2)(gg/4πμ0)[r1v1sinθ]=(1/R2^2)(gg/4πμ0)[r2v2sinθ]
(R1/R1^3)(gg/4πμ0)[r1v1sinθ]=(R2/R2^3)(gg/4πμ0)[r2v2sinθ]
(R1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(R2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(r2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1)(gg/4πμ0)[r1v1sinθ]=(r2)(gg/4πμ0)[r2v2sinθ]
(gg/4πμ0)[r1r1v1sinθ]=(gg/4πμ0)[r2r2v2sinθ]
(gg/4πμ0)[r1^2v1sinθ]=(gg/4πμ0)[r2^2v2sinθ]
(gg/4πμ0)[(r1^2)v1sinθ]=(gg/4πμ0)[(r2^2)v2sinθ]
(gg/4πμ0)[(1/r1^2)v1sinθ]=(gg/4πμ0)[(1/r2^2)v2sinθ]
(gg/4πμ0)(1/r1^2)[v1sinθ]=(gg/4πμ0)(1/r2^2)[v2sinθ]
(gg/4πμ0r1^2)[v1sinθ]=(gg/4πμ0r2^2)[v2sinθ]
(gg/4πμ0r^2)[vsinθ]=(gg/4πμ0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
[rvsinθ]=[rvsinθ]
R^2[rvsinθ]=R^2[rvsinθ]
(1/R^2)[rvsinθ]=(1/R^2)[rvsinθ]
(gg/4πμ0)(1/R^2)[rvsinθ]=(gg/4πμ0)(1/R^2)[rvsinθ]
(gg/4πμ0R^2)[rvsinθ]=(gg/4πμ0R^2)[rvsinθ]
(1/R^2)(gg/4πμ0)[rvsinθ]=(1/R^2)(gg/4πμ0)[rvsinθ]
(1/R1^2)(gg/4πμ0)[r1v1sinθ]=(1/R2^2)(gg/4πμ0)[r2v2sinθ]
(R1/R1^3)(gg/4πμ0)[r1v1sinθ]=(R2/R2^3)(gg/4πμ0)[r2v2sinθ]
(R1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(R2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1/|R1^3|)(gg/4πμ0)[r1v1sinθ]=(r2/|R2^3|)(gg/4πμ0)[r2v2sinθ]
(r1)(gg/4πμ0)[r1v1sinθ]=(r2)(gg/4πμ0)[r2v2sinθ]
(gg/4πμ0)[r1r1v1sinθ]=(gg/4πμ0)[r2r2v2sinθ]
(gg/4πμ0)[r1^2v1sinθ]=(gg/4πμ0)[r2^2v2sinθ]
(gg/4πμ0)[(r1^2)v1sinθ]=(gg/4πμ0)[(r2^2)v2sinθ]
(gg/4πμ0)[(1/r1^2)v1sinθ]=(gg/4πμ0)[(1/r2^2)v2sinθ]
(gg/4πμ0)(1/r1^2)[v1sinθ]=(gg/4πμ0)(1/r2^2)[v2sinθ]
(gg/4πμ0r1^2)[v1sinθ]=(gg/4πμ0r2^2)[v2sinθ]
(gg/4πμ0r^2)[vsinθ]=(gg/4πμ0r^2)[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Fg[vsinθ]=Fg[vsinθ]
F[vsinθ]=F[vsinθ]
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eEvsinθ=eEvsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eEvsinθ=eEvsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
Fervsinθ=Fervsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
Fervsinθ=Fervsinθ
Fevsinθ=Fevsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
ee/4πε0r^2=eE
(ee/4πε0r^2)rvsinθ=eErvsinθ
(e/4πε0r^2)rvsinθ=Ervsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=ee/4πε0r^2
eErvsinθ=(ee/4πε0r^2)rvsinθ
Ervsinθ=(e/4πε0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eΣEΔrvsinθ=eΣEΔrvsinθ
ΣrotEΔS=ΣEΔr
eΣrotEΔSvsinθ=eΣrotEΔSvsinθ
erotEvsinθ=erotEvsinθ
rotE=-∂B/∂t
e(-∂B/∂t)vsinθ=e(-∂B/∂t)vsinθ

• e(∂B/∂t)vsinθ=-e(∂B/∂t)vsinθ
• eBvsinθ=-eBvsinθ

evBsinθ=evBsinθ
eE+evB+mg=eE+evB+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
eE=eE
eErvsinθ=eErvsinθ
eΣEΔrvsinθ=eΣEΔrvsinθ
ΣrotEΔS=ΣEΔr
eΣrotEΔSvsinθ=eΣrotEΔSvsinθ
erotEvsinθ=erotEvsinθ
rotE=-∂B/∂t
e(-∂B/∂t)vsinθ=e(-∂B/∂t)vsinθ

• e(∂B/∂t)vsinθ=-e(∂B/∂t)vsinθ
• eBvsinθ=-eBvsinθ

evBsinθ=evBsinθ
evB(-sinθ)=evB(-sinθ)
evB(cosθ)'=evB(cosθ)'
eE+evB+mg=eE+evB+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gHvsinθ=gHvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gHvsinθ=gHvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
Fgrvsinθ=Fgrvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
Fgrvsinθ=Fgrvsinθ
Fgvsinθ=Fgvsinθ
Fvsinθ=Fvsinθ
Fv(-sinθ)=Fv(-sinθ)
Fv(cosθ)'=Fv(cosθ)'
Fv=Fv

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gg/4πμ0r^2=gH
(gg/4πμ0r^2)rvsinθ=gHrvsinθ
(g/4πμ0r^2)rvsinθ=Hrvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gg/4πμ0r^2
gHrvsinθ=(gg/4πμ0r^2)rvsinθ
Hrvsinθ=(g/4πμ0r^2)rvsinθ

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gΣHΔrvsinθ=gΣHΔrvsinθ
ΣrotHΔS=ΣHΔr
gΣrotHΔSvsinθ=gΣrotHΔSvsinθ
grotHvsinθ=grotHvsinθ
rotH=∂D/∂t
g(∂D/∂t)vsinθ=g(∂D/∂t)vsinθ
gDvsinθ=gDvsinθ

• gvDsinθ=-gvDsinθ

gH-gvD+mg=gH-gvD+mg
F=F

S=(1/2)rvsinθ
S=S
(1/2)rvsinθ=(1/2)rvsinθ
rvsinθ=rvsinθ
gH=gH
gHrvsinθ=gHrvsinθ
gΣHΔrvsinθ=gΣHΔrvsinθ
ΣrotHΔS=ΣHΔr
gΣrotHΔSvsinθ=gΣrotHΔSvsinθ
grotHvsinθ=grotHvsinθ
rotH=∂D/∂t
g(∂D/∂t)vsinθ=g(∂D/∂t)vsinθ
gDvsinθ=gDvsinθ

• gvDsinθ=-gvDsinθ

gvDsinθ=gvDsinθ
gvD(cosθ)'=gvD(cosθ)'
gH-gvD+mg=gH-gvD+mg
F=F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fe=eE
F=ee/4πε0r^2
Fe=eE
F=ee/4πε0r^2
Fe=ee/4πε0r^2
Fe=eE
eE=ee/4πε0r^2
E=e/4πε0r^2
ε0E=e/4πr^2
D=e/4πr^2
D=e/S
DS=e
e=DS
DS=e
DS=ΣDΔS
ΣDΔS=e
ΣdivDΔV=ΣDΔS
ΣDΔS=e
ΣdivDdV=e
divDΣΔV=e
divDV=e
divD=e/V
divD=e/V=ρ
divD=ρ

e=DS
ψ=DS
ψ=e=DS
ψ=DS
ψ=e=DS
ψ/S=e/S=D
ψgv/S=egv/S=gvD
ψgv/S=egv/S=-F=gvD

• F=gvD

F=-gvD

ψgv/S=egv/S=gvD
gH-ψgv/S=gH-egv/S=gH-gvD
F=gH-ψgv/S=gH-egv/S=gH-gvD
F=gH-gvD
F=-gvD

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=-gvD

H=-vD
Hr=-vDr
ΣHΔr=-ΣvDΔr
I=Hr
I=ΣHΔr
ΣHΔr=-ΣvDΔr
I=-ΣvDΔr

ψ=e=DS
Δψ=Δe=ΔDS
Δψ=Δe=DΔS
Δψ=Δe=DΔsr
Δψ=Δe=DΔsr
ΔΔψ=ΔΔe=DΔsΔr
ΔΔψ=ΔΔe=DvΔtΔr
ΔΔψ=ΔΔe=-vDΔtΔr
ΣΔΔψ=ΣΔΔe=-ΣvDΔtΔr
Δψ=Δe=-ΣvDΔtΔr
Δψ/Δt=Δe/Δt=-ΣvDΔr
Δψ/Δt=-ΣvDΔr

Δψ/Δt=-ΣvDΔr
I=-ΣvDΔr
Δψ/Δt=I
I=Δψ/Δt

I=Δψ/Δt
ψ=e=DS
I=ΔDS/Δt

I=ΔDS/Δt
I=(Δ/Δt)DS
I=ΣHΔr
ΣHΔr=(Δ/Δt)DS
ΣHΔr=(Δ/Δt)ΣDΔS
ΣHΔr=(ΔD/Δt)ΣΔS
ΣHΔr=Σ(ΔD/Δt)ΔS
ΣrotHΔS=Σ(∂D/∂t)ΔS
rotH=∂D/∂t

磁気

rotH=∂D/∂t
ΣrotHΔS=Σ(∂D/∂t)ΔS
ΣHΔr=Σ(ΔD/Δt)ΔS
ΣHΔr=(ΔD/Δt)ΣΔS
ΣHΔr=(Δ/Δt)ΣDΔS
ΣHΔr=(Δ/Δt)DS
I=Hr
I=ΣHΔr
ΣHΔr=(Δ/Δt)DS
I=(Δ/Δt)DS
I=(ΔDS/Δt)
I=ΔDS/Δt
ψ=e=DS
I=Δψ/Δt=Δe/Δt
Δψ/Δt=Δe/Δt=I
Δψ/Δt=I

ψ=e=DS
Δψ=Δe=ΔDS
Δψ=Δe=DΔS
Δψ=Δe=DΔsr
Δψ=Δe=DΔsr
ΔΔψ=ΔΔe=DΔsΔr
ΔΔψ=ΔΔe=DvΔtΔr
ΔΔψ=ΔΔe=-vDΔtΔr
ΣΔΔψ=ΣΔΔe=-ΣvDΔtΔr
Δψ=Δe=-ΣvDΔtΔr
Δψ/Δt=Δe/Δt=-ΣvDΔr
Δψ/Δt=-ΣvDΔr

Δψ/Δt=-ΣvDΔr
Δψ/Δt=I
I=-ΣvDΔr
I=ΣHΔr
ΣHΔr=-ΣvDΔr
Hr=-vDr
H=-vD
gH=-gvD
F=gH-gvD
F=-gvD

F=gH-gvD
F=g(H-vD)
F/g=(H-vD)
F/g=H-vD
(F/g)=H-vD
Σ(F/g)Δr=ΣHΔr-ΣvDΔr
Σ(F/g)Δr=ΣrotHΔS-ΣvDΔL
ΣrotHΔS=Σ(∂D/∂t)ΔS
Σ(F/g)Δr=Σ(∂D/∂t)ΔS-ΣvDΔL
Vm=Σ(F/g)Δr=Σ(∂D/∂t)ΔS-ΣvDΔL
Vm=Σ(∂D/∂t)ΔS-ΣvDΔL
Vm=Σ(∂D/∂t)ΔS-Σ(v×D)ΔL
Vm=-Σ(v×D)ΔL
gVm=-gΣ(v×D)ΔL
gVm=-Σg(v×D)ΔL

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg
gH-gvD=gH-gvD

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

gvH=gvH
vgH=vgH
vgdH=vgdH
vmH=vmH
vgdH=vgdH
vgH=vgH
vFg=vFg

• Fgv=-Fgv

Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fg=gH
F=gg/4πμ0r^2
Fg=gH
F=gg/4πμ0r^2
Fg=gg/4πμ0r^2
Fg=gH
gH=gg/4πμ0r^2
H=g/4πμ0r^2
μ0H=g/4πr^2
B=g/4πr^2
B=g/S
BS=g
g=BS
BS=g
BS=ΣBΔS
ΣBΔS=g
ΣdivBΔV=ΣBΔS
ΣdivBΔV=g
divBΣΔV=g
divBV=g
divB=g/V
divB=g/V=ρ
divB=ρ

g=BS
φ=BS
φ=g=BS
φ=BS
φ=g=BS
φ/S=g/S=B
φev/S=gev/S=evB
φev/S=gev/S=F=evB
F=evB

φev/S=gev/S=evB
eE+φev/S=eE+gev/S=eE+evB
F=eE+φev/S=eE+gev/S=eE+evB
F=eE+evB
F=evB

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=evB

E=vB
Er=vBr
ΣEΔr=ΣvBΔr
Ve=Er
Ve=ΣEΔr
ΣEΔr=ΣvBΔr
Ve=ΣvBΔr

φ=BS
Δφ=ΔBS
Δφ=BΔS
Δφ=BΔsr
Δφ=BΔsr
ΔΔφ=BΔsΔr
ΔΔφ=BvΔtΔr
ΔΔφ=-vBΔtΔr
ΣΔΔφ=-ΣvBΔtΔr
Δφ=-ΣvBΔtΔr
Δφ/Δt=-ΣvBΔr

Δφ/Δt=-ΣvBΔr
Ve=ΣvBΔr

• Ve=-ΣvBΔr

Δφ/Δt=-ΣvBΔr
Δφ/Δt=-Ve

• Δφ/Δt=Ve

Ve=-Δφ/Δt

Ve=-Δφ/Δt
φ=BS
Ve=-ΔBS/Δt

Ve=-ΔBS/Δt
Ve=-(Δ/Δt)BS
Ve=ΣEΔr
ΣEΔr=-(Δ/Δt)BS
ΣEΔr=-(Δ/Δt)ΣBΔS
ΣEΔr=-(ΔB/Δt)ΣΔS
ΣEΔr=-Σ(ΔB/Δt)ΔS
ΣrotEΔS=-Σ(∂B/∂t)ΔS
rotE=-∂B/∂t

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

rotE=-∂B/∂t
ΣrotEΔS=-Σ(∂B/∂t)ΔS
ΣEΔr=-Σ(ΔB/Δt)ΔS
ΣEΔr=-(ΔB/Δt)ΣΔS
ΣEΔr=-(Δ/Δt)ΣBΔS
ΣEΔr=-(Δ/Δt)BS
Ve=Er
Ve=ΣEΔr
ΣEΔr=-(Δ/Δt)BS
Ve=-(Δ/Δt)BS
Ve=-(ΔBS/Δt)
Ve=-ΔBS/Δt
φ=BS
Ve=-Δφ/Δt

• Δφ/Δt=Ve

Δφ/Δt=-Ve

φ=BS
Δφ=ΔBS
Δφ=BΔS
Δφ=BΔsr
Δφ=BΔsr
ΔΔφ=BΔsΔr
ΔΔφ=BvΔtΔr
ΔΔφ=-vBΔtΔr
ΣΔΔφ=-ΣvBΔtΔr
Δφ=-ΣvBΔtΔr
Δφ/Δt=-ΣvBΔr

Δφ/Δt=-ΣvBΔr
Δφ/Δt=-Ve

• Ve=-ΣvBΔr

Ve=ΣvBΔr
Ve=ΣEΔr
ΣEΔr=ΣvBΔr
Er=vBr
E=vB
eE=evB
F=eE+evB
F=evB

F=eE+evB
F=e(E+vB)
F/e=(E+vB)
F/e=E+vB
(F/e)=E+vB
Σ(F/e)Δr=ΣEΔr+ΣvBΔr
Σ(F/e)Δr=ΣrotEΔS+ΣvBΔL
ΣrotEΔS=-Σ(∂B/∂t)ΔS
Σ(F/e)Δr=-Σ(∂B/∂t)ΔS+ΣvBΔL
Vq=Σ(F/e)Δr=-Σ(∂B/∂t)ΔS+ΣvBΔL
Vq=-Σ(∂B/∂t)ΔS+ΣvBΔL
Vq=-Σ(∂B/∂t)ΔS+Σ(v×B)ΔL
Vq=Σ(v×B)ΔL
eVq=eΣ(v×B)ΔL
eVq=Σe(v×B)ΔL

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

Fv=Fv
Fev=Fev
eEv=eEv
eΣEΔrv=eΣEΔrv
ΣrotEΔS=ΣEΔr
eΣrotEΔSv=eΣrotEΔSv
erotEv=erotEv
rotE=-∂B/∂t
e(-∂B/∂t)v=e(-∂B/∂t)v

• e(∂B/∂t)v=-e(∂B/∂t)v
• eBv=-eBv

evB=evB
eE+evB+mg=eE+evB+mg
F=F

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

磁気

Fv=Fv
Fgv=Fgv
gHv=gHv
gΣEΔrv=gΣHΔrv
ΣrotHΔS=ΣHΔr
gΣrotHΔSv=gΣrotHΔSv
grotHv=grotHv
rotH=∂D/∂t
g(∂D/∂t)v=g(∂D/∂t)v
gDv=gDv

• gvD=-gvD

gH-gvD+mg=gH-gvD+mg
F=F

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

電気

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• eBv=-eBv
• e(∂B/∂t)v=-e(∂B/∂t)v

e(-∂B/∂t)v=e(-∂B/∂t)v
rotE=-∂B/∂t
erotEv=erotEv
eΣrotEΔSv=eΣrotEΔSv
ΣrotEΔS=ΣEΔr
eΣEΔrv=eΣEΔrv
eEv=eEv
Fev=Fev
Fv=Fv

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB

• evB=-evB

eBvdtdr=eBvdtdr
eBdsdr=eBdsdr
eBS=eBS
φ=g=BS
eφ=eφ
eg=eg

F=F
eE+evB+mg=eE+evB+mg
evB=evB
φ=g=BS
φ/S=g/S=B
evB=evB
ev(g/S)=ev(g/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)S=(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

磁気

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gDv=gDv
g(∂D/∂t)v=g(∂D/∂t)v
rotH=∂D/∂t
grotHv=grotHv
gΣrotHΔSv=gΣrotHΔSv
ΣrotHΔS=ΣHΔr
gΣHΔrv=gΣHΔrv
gHv=gHv
Fgv=Fgv
Fv=Fv

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)=v(eg)
(eg)v=(eg)v
(eg)=(eg)
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD

• gvD=-gvD

gDvdtdr=gDvdtdr
gBdsdr=gDdsdr
gDS=gDS
ψ=e=DS
gψ=gψ
ψg=ψg
eg=eg

F=F
gH-gvD+mg=gH-gvD+mg

• gvD=-gvD

gvD=gvD
ψ=e=DS
ψ/S=e/S=D
gvD=gvD
gv(e/S)=gv(e/S)
v(eg/S)=v(eg/S)
v(eg)S=v(eg)S
(eg)dd=(eg)dd
(edgd)=(edgd)
(pm)=(pm)

F=-F
evB=-gvD
eB=-gD
e∂B/∂t=-g∂D/∂t

• erotE=-grotH
• eE=-gH

eE=gH
Fe=Fg

Fe=Fg
eE=gH

• eE=-gH
• erotE=-grotH

e∂B/∂t=-g∂D/∂t
eB=-gD
evB=-gvD
F=-F

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