Question

Solve for x:
log5^x-log5^2=2

Answer 1

is this \[log_5(x)-log_5(2)=2\]?

Answer 2

log 5x-log5 with the 2 at the top =2

Answer 3

if so combine the first two into one log as \[log_5(\frac{x}{2})=2\]\]

Answer 4

ooh\[log(5) - log(2^2)=2\]

Answer 5

is that it?

Answer 6

the log5 and the x is superscript

Answer 7

x = [2 + 2log5]/log5

Answer 8

did you see it

Answer 9

yeah...log_5(x/2) = 2, x/2 = 5^2, x = 50

Answer 10

thank you so much
i have to learn how to write it like that

Answer 11

ah it was the first one i wrote. jamesm has the anwer

Answer 12

Thank you jamesm