[" If Rolleb thro holds for the fund "],[f(x)=(x-2)log x,x in[1,2]" then "]

If Rolle's theorem holds for the function f(x)=(x-2)log x,x in[1,2], show that the equation x log x=2-x is satisfied by at least one value of x in (1,2)

Rolle's theorem holds for the function f(x) =(x-2) log x , x in [1,2], show that the equation xlog x = 2-x is satisfied by at least one value of x in (1,2)

f(x) = log(x^(2)+2)-log3 in [-1,1]

f(x) = log(x^(2)+2)-log3 in [-1,1]

If f(x)=tan^(-1)x-(1)/(2)log x. Then

If f(x) =tan ^(-1)x-(1)/(2)log x . Then -

If f(x) = log (x – 2) – 1/x , then

if f(x) = tan^(1) x -(1//2) ln x. then

f(x) - log (x^(2) + 2) - log 3 in [-1, 1]

Let f(x)=x-1/2 log (x^(2)+1) . Then f' (x) is :