If f(x) satisfies Lagrange's mean value theorem in [a,b] then there exists `c in (a,b)` such that

State Lagrange's mean value theorem.

Define Lagrange's Mean value theorem.

State Lagrange's mean value theorem.

If f(x) satisfies the requirements of Lagrange's mean value theorem on [0, 2] and if f(0)= 0 and f'(x)lt=1/2

If f(x) satisfies the requirements of Lagrange's mean value theorem on [0, 2] and if f(0)= 0 and f'(x)lt=1/2

If f(x) satisfies the requirements of Lagrange's mean value theorem on [0,2] and if f(0)=0 and f'(x)<=(1)/(2)

The Lagrange's mean value theorem is not applicable to f(x) in [2,4], if f(x) is

The Lagrange's mean value theorem is not applicable to f(x) in [2, 4], if f(x) is

Using Lagranges mean value theorem,prove that |cos a-cos b|<=|a-b|