`f(x)=logx,` interval `[1,e]`

Find 'c' of Lagrange's Mean Value Theorem for the functions : f(x)=logx in the interval [1, e]

Find 'c' of Lagrange's Mean Value Theorem for the functions: f(x) = logx in the interval [1,e]

Verify LMVT for the following functions on the intervals shown against them and find the possible values of c : f(x)=logx, x in [1, e] .

If the function f(x)=logx, x in [1, e] , satisfies all the conditions of LMVT, then the value of c is

The least and the greatest values of f(x)=x^(2)logx in [1,e] are

Applying mean value theorem on f(x)=logx,x in[1,e] the value of c=........

If f(x)=logx , then the derivative of f (logx)w.r.t.x is

Verify Lagrange's Mean Value theorem for the following functions in the given intervals f(x) = e^(x) in the interval [0,1].

Verify Lagrange's Mean Value theorem for the following functions in the given intervals f(x) = e^(x) in the interval [0,1].