SOLUTION: Prove the following is an identity:
1) (1 - cos2x)/( sin2x) = tanx
Algebra.Com
Question 442980: Prove the following is an identity:
1) (1 - cos2x)/( sin2x) = tanx
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
Prove the following is an identity:
1) (1 - cos2x)/( sin2x) = tanx
1 = tan(x)
Not an identity
RELATED QUESTIONS
Prove the following identity:
{{{(1-sin2x)/(cos2x) =... (answered by Alan3354)
PLEASE help prove the identity?
(1-cos2x)/tanx = sin2x
(answered by MathLover1)
prove the identity:
a) cot((x+pi)/(2)) = -tanx
b) tanx = (1 - cos2x)/... (answered by MathLover1)
Prove this identity
{{{ (sin2x + cos2x -1) / (sin2x + cos2x +1) }}} = {{{ (1 - tanx )/... (answered by drj)
1-tanx/1+tanx = 1-sin2x/cos2x... (answered by htmentor)
Prove the following identity:
{{{(cos2x)/(1+sin2x) =... (answered by solver91311)
this is trig identities, if you could please help me prove the following identity true
(answered by Fombitz)
Prove the following identity
(2tanx-sin2x)/(2sin^2×)=tanx
(answered by greenestamps)
prove
[1 + sin2x] / [1 + cos2x} = 1/2 (1 + tanx)2
thank... (answered by Alan3354)