We are given:

\(\log_{2} (6x + 6) = 5\)

Write in exponential form:

\(\log bx=a\geq b^a=x\)

\(2^5=6x+6\)

Solve for \(x: 32=6x+6\)

\(26=6x\)

\(\frac{26}{6}=x\) or \(x=\frac{13}{3}\)

asked 2021-08-14

If \(\log_2 (6x + 6) = 5\), then x = ___

asked 2021-03-11

\(\ln(x − 2) = 5\) in exponential form

asked 2020-11-23

\(\log_{6}x(x+5)=2\)

asked 2021-03-07

solve the equation \(\log(base16)(3x-1)= \log(base4)(3x)+\log(base4)0.5\)?

asked 2020-11-23

If \(\log 3 = A \text{ and } \log 7 = B\), find

\(\log_7 9\)

in terms of A and B.

asked 2021-08-18

asked 2021-08-21

\(\ln \frac{2\sqrt{5}}{\sqrt[2]{7}}\)