If cot θ - cosec θ = p , then prove that cot θ + cosec θ = -p.
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cot theeta - cosec theeta = p { given }
=> cosec theeta - cot theeta = -p ....... (i)
=> cosec² theeta = 1 + cot² theeta
=> cosec² theeta - cot² theeta = 1
=> ( cosec theeta - cot theeta ) ( cosec theeta + cot theeta ) = 1
=> ( cosec theeta + cot theeta ) ( -p ) = 1
=> ( cosec theeta + cot theeta ) = -1/p
hope it's helpful........
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