SOLUTION: (tan(x) + cot(x))/csc2(x)
a.k.a. ((the tangent of x) plus (the cotangent of x)) all divided by the cosecant squared of x
Algebra ->
Trigonometry-basics
-> SOLUTION: (tan(x) + cot(x))/csc2(x)
a.k.a. ((the tangent of x) plus (the cotangent of x)) all divided by the cosecant squared of x
Log On
Question 41982: (tan(x) + cot(x))/csc2(x)
a.k.a. ((the tangent of x) plus (the cotangent of x)) all divided by the cosecant squared of x Answer by fractalier(6550) (Show Source):
You can put this solution on YOUR website! Often the way to do these is to change everything into sines and cosines, thus
(tan(x) + cot(x))/csc2(x) =
(sin x / cos x + cos x / sin x) / (1 / sin^2 x) =
sin^3 x / cos x + sin x cos x
not much else you can do here...
