The ratio of sec- can also be represented as 1-sin -

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Variation of Trigonometric Ratios from 0 to 90 Degrees

The ratio of ...

Question

The ratio of sec $θ$ can also be represented as $\frac{1}{s i n θ}$ .

True

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False

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\sqrt{\frac{1 - s i n Θ}{1 + s i n Θ}} = s e c Θ - t a n Θ

\sqrt{\frac{1 - s i n θ}{1 + s i n θ}} = s e c θ - t a n θ

(- 5)^{- 1}

s e c Θ + t a n Θ = p,

s i n Θ = \frac{p^{2} - 1}{p^{2} + 1}

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