Question

How do you differentiate `log 4^(x^2)`?

Answer 1

`d/(dx)log4^(x^2)=1.2042x`

Explanation:

`log4^(x^2)=x^2log4`

Hence `d/(dx)log4^(x^2)=d/(dx)(x^2log4)`

= `log4*d/(dx)x^2`

= `2xlog4`

= `2x xx0.6021`

= `1.2042x`