Tan²theta-cot²theta=sec²theta(1-cot²theta)
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Answered by
4
Step-by-step explanation:
tan²θ-cot²θ
=sec²θ-1-cosec²θ+1
=sec²θ-cosec²θ
=sec²θ(1-cos²θ/sin²θ)
=sec²θ(1-cot²θ)
Answered by
1
Given,
LHS=tan²Φ-cot²Φ
RHS=sec²Φ(1-cot²Φ)
LHS
=tan²Φ-cot²Φ
=sec²Φ-1-cosec²Φ+1
=sec²Φ-cosec²Φ
=sec²Φ(1-cot²Φ)
LHS=RHS
HENCE PROVED
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