getting rid of logarithm?

Question

how do i get rid of this logarithm:

0.5 = log (a/b)

Answer 1

If the log is base 10, then

10^0.5 = a/b

also written √10 = a/b

Answer 2

the final definition of a log is this: log[base b](a) = c is comparable to asserting a = b^c So as a result, you have log[base 3](X/2) = 2, meaning x/2 = 3^2. you are able to resolve it from right here. that is actual which you're able to desire to try this as a substitute: 3^[ log[base 3] (X/2) ] = 3^2 (x/2) = 3^2 yet you ended up multiplying by way of three on the left as a substitute of taking 3 to the potential of what grew to become into on the left.