to prove that L.H.S = tan^2 A
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Answer:
LHS = 1+tan^2 A/1+cot^2 A
RHS = tan^2 A
to prove LHS = RHS
LHS = sec ^2 A/cosec^2 A
[ 2nd and 3rd trig identity used ]
LHS = 1/cos^2 A ÷ 1/sin^2 A
=> 1/cos^2 A × sin^2 A/1
=> sin^2 A/cos ^2 A
=> tan^2 A = RHS
hence proved
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