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(Sec A + tan A -1 ) (Sec A - tan A +1 ) = 2 tan A

Answer» Question is wrong lhs=2 not 2tanA
1+2tanA -1 => 2 tanA..
LHS - (SecA)^2 - (tanA-1)^2 Sec^2A - (tan^2 - 2tanA+ 1) Sec^2A - tan^2A + 2tanA - 1 1+2tanA -1 Now, LHS = RHS. So, it\'s prove..


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