Show us your attempt to do the algebra. You won't learn a thing is you ask us to just do your work for you.
The first step would be to write
1/C1 = 1/C - 1/C2 = (C2 - C)/(C*C2)
The take the reciprocal of both sides.
Very nearly the same question was posted last night. Was it by you?
Solve
1/C=1/C1 + 1/C2 for C1
This multiple choice and the listed answers are:
a.)C1= CC2/(C2-C)
b.)C1= C-C2/C
c.)C1= C+C2/CC2
d.)C1= C+C2/C2
4 answers
Yes, I am still having problems with this problem. I understand this part
1/C1 = 1/C - 1/C2
but I don't understand this part:
(C2 - C)/(C*C2)
1/C1 = 1/C - 1/C2
but I don't understand this part:
(C2 - C)/(C*C2)
Okay I understand it now I have to make them have the same denominators so I multiply 1/C by the numerator and denominator by C2 so it would be C2/(C2*C)
and the other part is 1/C2 times C which would be C/(C2*C) which would make the problem 1/C1= C2-C/(C2*C)
what do I do next?
and the other part is 1/C2 times C which would be C/(C2*C) which would make the problem 1/C1= C2-C/(C2*C)
what do I do next?
Flip both fractions upside down, as i indicated earlier.
You will be using the fact that if a/b = c/d, then b/a = d/c
You will end up with the equation for C1
You will be using the fact that if a/b = c/d, then b/a = d/c
You will end up with the equation for C1