If `fogoh(x)` is an increasing function, then which of the following is not possible? (a)`f(x),g(x),a n dh(x)` are increasing (b)`f(x)a n dg(x)` are decreasing and `h(x)` is increasing (c)`f(x),g(x),a n dh(x)` are decreasing

If f(x) and g(x) are two positive and increasing functions,then which of the following is not always true? [f(x)]^(g(x)) is always increasing [f(x)]^(g(x)) is decreasing, when f(x) 1. If f(x)>1, then [f(x)]^(g(x)) is increasing.

Find the intervals in which the following functions are (a)increasing (b)decreasing f(x)=x^2-6x+7

If f(x)=xe^(x(x-1)), then f(x) is (a) increasing on [-(1)/(2),1] (b) decreasing on R (c) increasing on R(d) decreasing on [-(1)/(2),1]

Let f, g are differentiable function such that g(x)=f(x)-x is strictly increasing function, then the function F(x)=f(x)-x+x^(3) is (A) strictly increasing AA x in R (B) strictly decreasing AA x in R (C) strictly decreasing on (-oo,(1)/(sqrt(3))) and strictly increasing on ((1)/(sqrt(3)),oo) (D) strictly increasing on (-oo,(1)/(sqrt(3))) and strictly decreasing on ((1)/(sqrt(3)),oo)

If f(x) is a non-increasing function such that f(x)+f'(x)<=0AA x in R and f(0)=f'(x)=0 then f(x) is not strictly decreasing in

Find the intervals on which each of the following functions is (a) increasing (b) decreasing f(x) = (x^(3) - 6x^(2) + 9x + 10)

Find the intervals in which f(x)=(x)/(log x) is increasing or decreasing

Find the intervals in which f(x)=(x)/(log x) is increasing or decreasing.

Find the intervals in which f(x)=(x)/(log x) is increasing or decreasing