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Prove that :- (1 - sin2x)/(1 + sin2x) = tan²(π/4 - x)
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(1 - sin2x)/(1 + sin2x) = tan²(π/4 - x)
1-sin2x/1+sin2x=tan^2(pi/4-x)
1+sin2a/1-sin2a=tan^2(45+a)
prove that 1 - sin2x / 1 + sin2x = tan²(π/4 - x)
1+sin2a/1-sin2a=tan^2(45+a)
1-sin2a/(1-sin2a)/(1-tana)/(1-tana)^2
integrate (1-sin2x)/(1+sin2x)
1+sin2x/1-sin2x=cot^2(a+x)
#math #trigonometry
1-sin2x/1+sin2x=tan^2(pi/4-x)
1+sin2a/1-sin2a=tan^2(45+a)
prove that 1 - sin2x / 1 + sin2x = tan²(π/4 - x)
1+sin2a/1-sin2a=tan^2(45+a)
1-sin2a/(1-sin2a)/(1-tana)/(1-tana)^2
integrate (1-sin2x)/(1+sin2x)
1+sin2x/1-sin2x=cot^2(a+x)
#math #trigonometry
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