Thales theorem

The function in which Rolle's theorem is verified is:

Rolle’s theorem can not applicable for :

If f(x)=x^3+7x-1, then f(x) has a zero between x=0a n dx=1 . The theorem that best describes this is (a). mean value theorem (b). maximum-minimum value theorem (c). intermediate value theorem (d). none of these

If f(x)=x^3+7x-1, then f(x) has a zero between x=0a n dx=1 . The theorem that best describes this is (a) mean value theorem (b) maximum-minimum value theorem (c) intermediate value theorem (d) none of these

In which of the following function Rolle's theorem is applicable ?

In [0,1] , lagrange mean value theorem is NOT applicable to

In [0, 1] Lagrange's mean value theorem is not applicable to

Rolle's theorem in applicable in the interval [-1,1] for the function

Using Lagranges mean value theorem, show that sinx 0.

Using Lagranges mean value theorem, prove that |cosa-cosb|<=|a-b|dot