Prove that value of sin^2x + cosec^2x cannot be less than 2
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if we substitute 0 in X we get
sin^2×0+cosec^2×0
which is equal to sin^0+cosec^0
anything raised to 0 is 1 therefore
we get 1+1 =2 Hence if we increase the value of X from 0 onwards the value always will differ if theta is given but it will not be smaller than 2
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