Recommended Questions
- tanθ/(1 - cotθ ) + cotθ/(1-tanθ) = (secθ cosecθ + 1)
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- (1+tanθ+secθ)( 1+cotθ−cosec θ )= (a) 0 (b) 2 ...
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- cosθ/ (1-tanθ) + sinθ/ (1−cotθ) is equals to
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- Prove that : (cosecθ−cotθ)^2 = (1+cosθ)/(1−cosθ)
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- sqrt((1+sinθ)/(1−sinθ) is equal to (a)secθ+tanθ (b) secθ−t...
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- (1+tanθ+secθ)( 1+cotθ−cosec θ )= (a) 0 (b) 2 ...
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- Prove that (secθ−tanθ)^2 = (1-sinθ)/(1+sinθ)
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- Whether the given equation sqrt ((secθ−1)/(secθ+1))= cotθ−cscθ ?
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- Prove that cosθ⋅cosecθ=cotθ
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