Question

Chapter 5:Indices and Logarithms
@ganeshie8 @mathslover

Answer 1

\[Given~\log _{p}4=m~and~\log _{2}Q=n,\]express in terms of m and/or n.

Answer 2

\[\log _{2}4P^2\]

Answer 3

\(\log_2 (2P)^2 \)
\(2 \log_2 (2P) \)

\(2 [ \log_2 2 + \log_2 P ]\)

Answer 4

\(\log_p 4 = m\)
\(p^m = 4\)

Take log both sides

\(\log_2 (p^m) = \log_2 (4) \\
m \log_2 p = 2 \\
\log_2 p = 2/m \)

Answer 5

\(\color{blue}{\text{Originally Posted by}}\) @mathslover
\(2 [ \log_2 2 + \log_2 P ]\)
\(\color{blue}{\text{End of Quote}}\)

Plug in the value of \(\log_2 p\) in the above expression.

You get : \(2 [ 1 + 2/m ] \)

Answer 6

\[2+\frac{ 4 }{ m }\]

Answer 7

Thnx @mathslover :)

Answer 8

You're welcome MARC!

Answer 9

^_^