Prove that cot^2 A cosec^2B - Cot^2 B cosec^2A = cot^2A - Cot^2B.
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LHS = cot² A cos ec² B - cot² B ec² A
= cot² A ( 1 + cot² B) - cot² B ( 1 + cot² B)
= cot² A + cot² A cot² B - cot² B - cot² B cot² A
= cot² A - cot² B
HENCE PROVED
Note :-
[ cos ec² Φ = 1 + cot² Φ ]
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