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__________ ____ = ___ -_______
SecR - tanR cosR cosR secR +tanR
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[tex] \frac{1}{sec R- tan R}
+ \frac{1}{sec R + tan R} = \frac{1}{cos R} + \frac{1}{cos R}
[/tex]
[tex] \frac{sec R+tan R+sec R-tan R}{sec^2 R-tan^2 R} = \frac{2}{cos R} [/tex]
now both sides are equal to 2 sec R
which satisfies the equation.
[tex] \frac{sec R+tan R+sec R-tan R}{sec^2 R-tan^2 R} = \frac{2}{cos R} [/tex]
now both sides are equal to 2 sec R
which satisfies the equation.
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