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Graph of Trigonometric Ratios

28. If sec if...

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28. If sec if sec theta + tan theta is equal to 2 then prove that sin theta is equal to 3 upon 5

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5 sin θ = 3

\frac{sec θ + tan θ}{sec θ - tan θ}

Prove that, Tan theta upon sec theta - 1=Tan theta + sec theta +1 upon Tan theta + sec theta - 1.

\sqrt{\frac{1 + \sin θ}{1 - \sin θ}}

is equal to

(a) sec θ + tan θ
(b) sec θ − tan θ
(c) sec² θ + tan² θ
(d) sec² θ − tan² θ

x = c o {sec}^{2} θ, y = {sec}^{2} θ, z = \frac{1}{1 - {sin}^{2} θ {cos}^{2} θ}

\frac{tan 3 θ}{t a n θ}

Q. If (sec θ – tan θ) =

\sqrt{2}

tan θ then prove that (sec θ + tan θ) =

\sqrt{2}

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