Prove that:
(1-tanA)²÷(1-cotA)² =( 1+tan²A)÷(1+cot²A)
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- LHS: (1-tan²A)/(1-cot²A)
- =(1 -tan²A)/(1-1/tan²A)
- =(1-tan²A)/[(1-tan²A)/ tan²A]
- =tan²A.
- RHS: (1+tanA)²/(1+cotA)²
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