3-4sin2%cos2=3-tan2
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Answer:
Let theta be 'A'
Given=> 3 - 4sin²A/cos²A = 3 - tan²A
LHS
=> (3 - 4sin²A)/cos²A
=> [3 - 4(1 - cos²A)]/cos²A
=> (3 - 4 + 4cos²A)/cos²A
=> (4cos²A - 1)/cos²A
=> [3cos²A + (cos²A - 1)]/cos²A
=> (3cos²A - sin²A)/cos²A
=> 3cos²A/cos²A - sin²A/cos²A
=> 3 - tan²A
=> RHS
LHS = RHS
Hence Proved
Hope this helps...:)
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