The necessary condition for the maclaurin expansion to be true for f – McqOptions

MCQOPTIONS

1.	The necessary condition for the maclaurin expansion to be true for function f(x) is
A.	f(x) should be continuous
B.	f(x) should be differentiable
C.	f(x) should exists at every point
D.	f(x) should be continuous and differentiable
Answer» E.

Discussion

No Comment Found

Related MCQs

Which of the following options is the closest in meaning to the word given below:  Primeval
A number is as much greater than 75 as it is smaller than 117. The number is:
Let X be a convex region in the plane bounded by straight lines. Let X have 7 vertices. Suppose f(x,y) = ax + by + c has maximum value M and minimum value N on X and N < M. Let S = {P ∶ P is a vertex of X and N < f(P) < M}. If S has n elements, then which of the following statements is TRUE?
Let X be an arbitrary random variable that takes values in{0,1,…,10}. The minimum and maximum possible values of the variance of X are
 The number of non-isomorphic abelian groups of order 24 is ______
 Let G be a group of order 231. The number of elements of order 11 in G is ______
Let f be an entire function on ℂ such that |f(z)| ≤ 100 log|z| for each z with |z| ≥ 2. If F(i) = 2i then f(1)
Let X be a compact Hausdorff topological space and let Y be a topological space. Let f: X --> Y be a bijective continuous mapping. Which of the following is TRUE?
Suppose that R is a unique factorization domain and that a,b ∈R are distinct irreducible elements. Which of the following statements is TRUE?
The possible set of eigen values of a 4*4 skew-symmetric orthogonal real matrix is