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Find the minimum value of (asec2 θ + bcosec2 θ).1). (a + b)2). (a + b) + 2√ab3). 2√ab4). 1 |
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Answer» The given FUNCTION can be written as? a(1 + tan2 θ) + b(1 + cot2 θ) = a + b + atan2 θ + bcot2 θ = (a + b) + (atan2 θ + bcot2 θ) Now, formula for FINDING min value of (atan2 θ + bcot2 θ) = 2√ab ∴ Minimum value of the given expression = (a + b) + 2√ab |
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