If `y=cos(sinx^2)`,then at `x=sqrt((pi)/(2))`,`(dy)/(dx)=`
Let `y=log(sin(x^2)),0 lt=x ltpi/2` The value of `dy/dx` at `x=sqrt(pi)/2` is
Find the derivative of the function at the indicated point: `sin x \ at \ x=pi/2`
If `y=cos(sinx^2)` then at `x=sqrt(pi/2), (dy)/(dx)=`
Differentiate If y=2-3Cosx/Sinx, find dy/dxa at x= π/4 | Differentiation
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If ` y = log (sin (x^(2))), 0 lt x lt (pi)/(2), "then " (dy)/(dx) "at x " = (sqrt(pi))/(2) ` is
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If y = (2 - 3 cosx)/sinx, Find dy/dx at x = π/4
If y=|cos x|+|sin x|, then d y/d x at x=2 π/3 is (a) 1-√(3)/2 (b) 0 (c) 1/2(√(3)-1) (d) None of t...
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If `f(x)=9-sinx+x^2` then at `x=pi`