" (ii) "f(x)=log(1+x)-(2x)/(2+x)" is strictly increasing for all values of "x>-1

Show that y = log (1 + x) - (2x)/(2 + x) is strictly increasing funtion of x for all values of x gt - 1 .

If the function f(x)=(K sin x+2cos x)/(sin x+cos x) is strictly increasing for all values of x, then K 1K 2

If f(x)=log (1+x)-(2x)/(2+x) is increasing , then………..

If the function f(x) = (K sin x + 2 cos x)/(sin x + cos x) is strictly increasing for all values of x, then

The function f(x)=x^(3)+6x^(2)+(9+2k)x+1 is strictly increasing for all x if

Statement 1 : f(x)=log_(e+x) (pi+x) is strictly increasing for all . Statement 2 : pi+x gt e+x, AA x gt 0

Statement 1 : f(x)=log_(e+x) (pi+x) is strictly increasing for all . Statement 2 : pi+x gt e+x, AA x gt 0

f(x) = (2x)/(log x) is increasing in

The function f(x)=log (1+x)-(2+x) is increasing in

The function f(x)=log (1+x)-(2+x) is increasing in