What is the value of c which lies in [1, 2] for the function f(x)=4x – McqOptions

MCQOPTIONS

1.	What is the value of c which lies in [1, 2] for the function f(x)=4x and g(x)=3x2?
A.	1.6
B.	1.5
C.	1
D.	2
Answer» C. 1

Discussion

No Comment Found

Related MCQs

L’Hospital’s Rule was first discovered by Marquis de L’Hospital.
What is the value of the given limit, \(\lim_{x\to 0}⁡\frac{2}{x}\)?
Which of the following method is used to simplify the evaluation of limits?
What is the value of c which lies in [1, 2] for the function f(x)=4x and g(x)=3x2?
What is the largest possible value of f(0), where f(x) is continuous and differentiable on the interval [-5, 0], such that f(-5)= 8 and f'(c)≤2.
Find the value of c which satisfies the Mean Value Theorem for the given function,f(x)= x2+2x+1 on [1,2].
The Mean Value Theorem was stated and proved by _______
Cauchy’s Mean Value Theorem is also known as ‘Extended Mean Value Theorem’.
Which of the following is not a necessary condition for Cauchy’s Mean Value Theorem?a) The functions, f(x) and g(x) be continuous in [a, b] b) The derivation of g'(x) be equal to 0c) The functions f(x) and g(x) be derivable in (a, b)d) There exists a value c Є (a, b) such that, \(\frac{f(b)-f(a)}{g(b)-g(
Cauchy’s Mean Value Theorem can be reduced to Lagrange’s Mean Value Theorem.