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LHS = ( 1 + tan²θ ) ( 1 + sinθ ) ( 1 - sinθ )
= ( sec²θ ) ( 1 - sin²θ )
= ( sec²θ ) ( cos²θ )
= ( sec²θ ) ( 1/sec²θ )
= 1
= RHS
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Answer:
- (1+tan2θ)(1+sinθ)(1-sinθ)
- =(sec2θ)(1−sin2θ)
- =(sec2θ)(cos2θ)
- =(sec2θ)(sec2θ1)
- =1
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