38- - na-tif sec- -tan- -k then find the value of sec-

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Trigonometric Ratios of Allied Angles

38. θ na+tif ...

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38. θ na+tif secΘ -tanθ =k then find the value of secΘ

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s e c θ + t a n θ = p,

s e c θ - t a n θ

If ( $s e c θ$ - $t a n θ$ ) = $\frac{1}{3}$ , the value of ( $s e c θ$ + $t a n θ$ ) is:

x = s e c θ + tan θ, y = csc θ - cot θ

y =

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

θ

θ

\frac{1 + s i n θ}{c o s θ}

s e c θ - t a n θ = \frac{4}{5} a n d s e c θ + t a n θ = m,

(m + 1)^{2}

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