Question

LGBADERIVATIVE:
\[\huge \frac{d}{dx} \cos \sqrt{\sin (\tan x)}\]

sounds complicated...

Answer 1

im gonna attempt this...

Answer 2

\[-\sin \sqrt{\sin (\tan x)}\]

Answer 3

that's the first term

Answer 4

Yes..

Answer 5

\[\frac{1}{2\sqrt{\sin (\tan x)}} \times \cos (\tan x) \times \sec^2 x\]

Answer 6

Yes you are right lgba..

Answer 7

\[\frac{\sec x \tan x\sin \sqrt{\sin (\tan x)} }{2\sqrt{\sin (\tan x)}}\]
is that right?

Answer 8

Sec^2 or sec??

Answer 9

iguess this wasnt as bad as i thought :)

Answer 10

i cancelled cos

Answer 11

oops wait

Answer 12

yeah i cant do that

Answer 13

\[\frac{\sec^2 x \cos (\tan x) \sin \sqrt{\sin (\tan x) }}{2\sqrt{\sin (\tan x)}}\]

Answer 14

is that better?

Answer 15

Yes this is the best..

Answer 16

thanks :D

Answer 17

\[\large \color{blue} {\textbf{Welcome Lgba} \quad {\huge \color{green}\checkmark}}\]

Answer 18

Welcome me to Latex dear..

Answer 19

\(\color{#c86d3a}{\text{T}}\)\(\color{#bf1678}{\text{H}}\)\(\color{#36fdbf}{\text{A}}\)\(\color{#89ec23}{\text{N}}\)\(\color{#b85e2b}{\text{K}}\)\(\color{#d223a1}{\text{S}}\)\(\color{#127953}{\text{!}}\)\(\color{#f8db7b}{\text{!}}\)\(\color{#6b9572}{\text{!}}\)\(\color{#be5e3b}{\text{!}}\)\(\color{#1ab17b}{\text{}}\)