(E)=1(E·V1
/(U·I1) (E)E2
(Q2)
where E=Eq(L)
V1=Eq(V1-U-I)
U1=Eq(U1-II)
II=Eq(II-U2-1)
(Eq(1)) = 2l/E
(Eq(2)) = (1)(E0). = 2l/E
U0=Eq(V0-E1-U1-I)
I0=Eq(I0-II0-U2-1)
(1)E = Eq(2)
(2)E = Eq(4)
(Equal):
(1) E = Eq(3)
In conclusion,
For whatever reason this formula is so easy to apply to anything, that I would be curious to know, why it works with "nothing"?
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