`y=(x+5)/(x-5)` decreases in

f(x)=(x)/(log x)-(log5)/(5) is decreasing in

Prove that the function y = x^(5) +2x^(3)+x increases everywhere and the function y = 1 - x^(3) decreases everywhere .

IF f(x)=1-x^3-x^5 is decreasing for

IF f(x)=1-x^3-x^5 is decreasing for

The function f(x) = 1-x^(3)-x^(5) is decreasing for

f'(x) = x^(2) - 5x + 4 then f(x) is decreasing in

The interval in which the function y=x^(3)+5x^(2)-1 is decreasing is

The function f(x)= 1- x^(3) - x^(5) is decreasing for -

In what interval f(x)=log_(5) x is decreasing (if any) ?