Prove that- sec4- - sec2- - tan4 - - tan2 -

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General Solution of Trigonometric Equation

Prove that: s...

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Prove that: $s e c^{4} θ - s e c^{2} θ = t a n^{4} θ + t a n^{2} θ$

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{cos}^{4} θ + {cos}^{2} θ = 1

s e c^{4} θ - s e c^{2} θ = 1

{cot}^{4} θ - c o t^{2} θ = 1

t a n^{4} θ - t a n^{2} θ = 1

Q . P r o v e t h a t : s e c^{4} θ - s e c^{2} θ = \tan^{4} θ + \tan^{2} θ Q . F i n d a c u t e a n g l e s A a n d B, i f \sin (A + 2 B) = \frac{\sqrt{3}}{2} a n d \cos (A + 4 B) = 0, A > B

{sin}^{4} θ + {sin}^{2} θ = 1

{tan}^{4} θ - {tan}^{2} θ = 1

s e c 4 θ - s e c 2 θ = 2

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