SOLUTION: Prove this identity by working on one side (csc(B) + cot(B)) / (csc(B)-cot(B)) = csc^2(B) (1 + 2cos(B) +cos^2(B))

Algebra.Com
Question 1023508: Prove this identity by working on one side
(csc(B) + cot(B)) / (csc(B)-cot(B)) = csc^2(B) (1 + 2cos(B) +cos^2(B))

Answer by robertb(5830)   (Show Source): You can put this solution on YOUR website!

=.
We used the identity

RELATED QUESTIONS

How would you determine if the problem below is true? Cos(B)Cot(B) = CSC(B)- Sin(B)... (answered by edjones)
Choose the correct right-hand side to make the equation an identity.... (answered by Edwin McCravy)
Hi. Please help me prove that this equation is an identity because I really don't know... (answered by solver91311)
Choose the correct right-hand side to make the equation an identity. cos (x)/1+csc (x) - (answered by MathLover1)
Prove the identity: A) Sinx( sec x-csc x) = tanx-1 B) (cot x-1)^2 = 1-sin2x/ sin^2 x (answered by lwsshak3)
Choose the correct right-hand side to make the equation an identity. cos (x)/1+csc (x)... (answered by MathLover1)
Find a numerical value of one trigonometric function of x if... (answered by lwsshak3)
1. Complete the last step to prove the following identity. Express answer in terms of sin (answered by solver91311)
Verify the identity. a)(csc(-t)-sin(-t))/(sin(-t))=cot^(2)t b)ln cotx= -ln... (answered by jim_thompson5910,mangopeeler07)