SOLUTION: solve for a C = K / 2ln(b/a)

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Question 683961: solve for a
C = K / 2ln(b/a)
Answer by ankor@dixie-net.com(22740) About Me  (Show Source):
You can put this solution on YOUR website!
solve for a
C = K / 2ln(b/a)
Assume the problem is:
C = K%2F%282%2Aln%28b%2Fa%29%29
multiply both sides by (2*ln(b/a))
C*2*ln(b/a) = K
Divide both sides by 2C
ln(b/a) = K%2F%282C%29
we can write it
ln(b) - ln(a) = K%2F%282C%29
We could write this
ln(a) = ln(b)-(K/(2C))
Find the anti-log of both sides
:
a = e%5E%28ln%28b%29-%28K%2F%282c%29%29%29