Show by using mean value theorem and taking `f(x) = log x,` that `1-alpha/beta < log (beta/alpha) < beta/alpha -1.`

Prove , using mean value theorem, that |sin alpha -sin beta | le| alpha-beta|, alpha, beta in RR .

Using mean value theorem, show that (beta-alpha)/(1+beta^2) alpha > 0.

A value of c for which the conclusion of mean value theorem holds for the function f(x) = log_(e) x on the interval [1, 3] is:

Using mean value theorem,show that (beta-alpha)/(1+beta^(2)) alpha>0

The value of 'c' in Lagrange's mean value theorem for f(x) = log x on [ 1,e] is

A value of 'c' for which the conclusion of mean value theorem holds for the function f(x) = log_ex on the interval [1,3] is

A value of c for which the conclusion of Mean value theorem holds for the function f(x) = log_(e)x on the interval [1, 3] is

A value of c for which the conclusion of Mean value theorem holds for the function f(x) = log_(e)x on the interval [1, 3] is

A value of c for which the conclusion of Mean value theorem holds for the function f(x) = log_(e)x on the interval [1, 3] is