Let [x] denote the greatest integer function of x. The value of α for which the function is continuous at x = 0 is
Let {an}, {bn} and {cn} be sequences of real numbers such that bn = a2n and cn = a2n+1. Then {an} is convergent
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If {xn} is a sequence of real no.'s, then match list I with list II and select the correct answer using codes given below the list,
For what value of x, the infinite series, converges?
{an} is a sequence of real no.'s satisfying then
The radius of convergence of the power series ∑ ansn where is
If f(x) = 3x - 2 and (gof)-1 (x) = x - 2, then function g(x) is
Let f : R → R be a differentiable function such that f(e) = e and for all x ∈ R and y ∈ R. Let g(x) = logx f(x) for all x > 0, then g'(e) is equal to
Which of the following is convergent series?
The internal of convergence of the power series,
Let F : R → R be a differentiable function such that then
Let f : (-1, 1) → be defined as f(x) = for x ≠ 0 and f(0) = 2.
If f(x) = is the Taylor's expressing of f for all x in (-1,1) then is,
If f(x) = (x2-1) |x2-3x+2| + cos (|x|), then set of points of non-differentiability is
A function f : R → R, defined by f(x) =
If T = {f(x) ; x ∈ R}, then the inverse function
For which region, the series is convergent?
If f(x) = (x2-4) | x3 -6x2 + 11x - 6| + then the set of point at which the function f(x) is not differentiable is,
Let A be a proper subset of R, given as Then which of the following is true for A?
Let {an} be a sequence of real number's defined as If{an} is convergent then it converge to
Let {an} be a sequence of real numbers with a1 > 0, a2 > 0 and If a1 = 1 and a2 = 2 then the sequence {an} converge to?
Let {an} be an increasing seqn of positive real numbers such that the series is divergent. Let ... then is equal to
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