Prove the following identities:
[1/(sec theta - tan theta)] = (sec theta + tan theta)
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Hope it will be helpful ... Here Q is theta everywhere
Rationalising LHS
1/sec Q -tan Q × sec Q + tan Q / sec Q - tan Q
SecQ + tanQ / sec2 Q - tan2 Q
SecQ + tan Q / 1
SecQ + tan Q
Therefore LHS = RHS
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We have,
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