What is the maximum value of the function sin x + cos x?

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Maximum value of f(x)=sin x+cos x is (a) 1 (b) 2 (c) 1/√(2) (d) √(2)

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The maximum and minimum value of the function f(x)=sin⁡nx sin^n⁡x when n is a positive integer is:

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If `sinx+cosecx=2`, then, for all `n in N`, the value of: `sin^nx+cosec^nx=` (a) `2` (b) `2^n` (c)

If `sinx+cosecx =2` then `sin^nx+cosec^nx=`

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If sinx+cosecx=2, then sin^nx+cosec^nx is equal to | CLASS 12 | TRIGONOMETRIC FUNCTIONS | MATH...