Define Rolles mean value theorem.

Define Lagrange's Mean value theorem.

State Lagrange's mean value theorem.

The value of 'c' in Lagrange's mean value theorem for f(x) = lx^(2) + mx + n ( l cancel(=)0) on [a,b] is

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

The value of theta of mean value theorem for the function f(x) = ax^(2) + bx + c in [1,2] is

The value of 'c' in Lagrange's mean value theorem for f(x) = ( x - a)m (x - b)^(m) [a, b]^(n) is [a,b] is

The value of 'x' in Lagrange's mean value theorem for f(x) = log (sinx ) in [(pi)/( 6), ( 5pi )/(6)] is

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

Using Lagrange's mean value theorem for f(x) =cosx, we get that |cos a - cos b | le

For the function f(x) = (x-1) ( x-2) ( x-3) in [0,4], value of 'c' in Lagrange's mean value theorem is