Geometrical Explanation of Rolle's Theorem
Trending Questions
Q. The function f(x)=x(x+3)e−(1/2)x satisfies all the conditions of Rolle's theorem in [–3, 0]. The value of c is
- \N
- -1
- -2
- -3
Q. Rolle's theorem is not applicable to the function f(x) = |x| defined on [–1, 1] because
[AISSE 1986; MP PET 1994, 95]
[AISSE 1986; MP PET 1994, 95]
f is not continuous on [ –1, 1]
f is not differentiable on (–1, 1)
f(−1)≠f(1)
- f(−1)=f(1)≠0
Q. The figure given is the graph of a continuous and differentiable function y = f(x). Between point A & B the function has its derivative zero at how many points -
- 3
- 4
- 5
- None of these