Question

tanx(1+cot^(2)x)=((1)/(cosxsinx))

Answer 1

prove?

Answer 2

yes

Answer 3

I am in hurry, I don't have time to walk you through, would you mind if I just give you the answer?

Answer 4

i already know the answer., im just trying to prove it

i got to 1/cotx(csc^(2)x)

Answer 5

cot = 1/tan--> cot^2 = 1/tan^2
apply tan( 1+ cot^2 ) = tan + cot^2 * tan = tan + 1/tan
replace tan = sin/cos
you have sin/cos + 1/(sin/cos) = sin/cos + cos/sin
make them the same denominator
\[\frac{sin}{cos}+\frac{cos}{sin}=\frac{sin^2 + cos^2}{cos*sin}=\frac{1}{cos * sin}\]

Answer 6

have to go. if you don't understand, ask others, please