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Equation arrangement internal resistance

If you're given the equation e/v = r/R + 1 how would you re arrange this to find r?
So far I've done,
E/v - 1 = r/R

Then (e-v)/v = r/R

So from here do the v's just cancel out to give you -eR=r ???

Just a little unsure.


Posted from TSR Mobile
Original post by claudisx
If you're given the equation e/v = r/R + 1 how would you re arrange this to find r?
So far I've done,
E/v - 1 = r/R

Then (e-v)/v = r/R



Now multiply both sides by R
Reply 2
That's what I did, so them the answer would be -eR = r ?
The v's cancel out right?


Posted from TSR Mobile
Original post by claudisx
That's what I did, so them the answer would be -eR = r ?
The v's cancel out right?


Posted from TSR Mobile


Nope. Leave the v terms. They don't cancel.
(e-v)/v can be written as
e/v - v/v which is
e/v - 1 (which is what you had originally)

but the v stays.
Reply 4
[br]Ev1=rR[br][br]r=R(Ev1)r=REvRv[br][br][br] [br]\dfrac{E}{v}-1= rR[br][br]r=R (\dfrac{E}{v}-1) \rightarrow r= \dfrac{RE}{v}-Rv[br][br][br]

Mainly doing this to get used to LaTex

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