Question

d/dx(ln[e^(2(x)^1/2)cot^2((x)^1/2))

Answer 1

My beautiful eyes!

Answer 2

lol,what?

Answer 3

\[\frac{d}{dx}\left(\ln\left(e^{2x^{\frac{1}{2}}}\cot^2\left(x^{\frac{1}{2}}\right)\right)\right)\]This?

Answer 4

the others are right

Answer 5

simplify the problem using log laws

\[\ln (e^{2\sqrt{x}}) + \ln (\cot^2(\sqrt{x}))\]

Answer 6

the 1st term becomes

\[2x^{1/2}\]

Answer 7

yeah did that

Answer 8

why 2x^1/2? that's where am stock?

Answer 9

so the derivative is \[1/\sqrt{x}\]

Answer 10

ok

Answer 11

the log of the exponential is just the power

Answer 12

you just need to find the derivative of the cot^2 stuff

Answer 13

yeah am getting this