Question for Jharkhand Eligibility Test Mathematical Sciences - Quiz / Questions / MCQ in English
Last Update on : October 13, 2026
Duration: 180 Β· Questions: 150 Β· Max Marks: 150
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Latest Jharkhand Eligibility Test Mathematical Sciences Exam Question (Objective Questions), MCQ in English
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Question Bank Jharkhand Eligibility Test Mathematical Sciences Exam - English
Teaching/ research aptitude
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Some honest persons are saints.(minor)Codes:
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.
(x : x ∈ En for some n)
= (x : x ∈ En for all but finitely many n)
be a bounded function. Which of the following statements is NOT true ?
Γ’β¬βΉ to
Γ’β¬βΉ
converges
(nπ : n ∈ Z)
converges
converges
such that converges
. Which of the following statements is true ?
, then A20 euqals
, let p (x, y) = a2x1y1 + abx2y1 + abx1y2+b2x2y2, x = (x1, x2) y = (y1, y2) ∈ 
be the positively oriented circle in the complex plane given by
. Then
equals :
such that f(z) = g' (z) for
?
be the positively oriented circle in the complex plane given by
. The line integral
equals :
equals
Γ’β¬βΉ
P(X), A * B = A
B ;
B) (A
such that N > 2 and for all n > N, φ(N) < φ(n)
has finitely many limite points
is said to be a closed map if whenever F is closed in X, then
(F) is closed in Y. For any subset B of a metric space, B is given the induced metric. The metric on X x Y is given by d((x, y), (x', y')) = max {dX(x, x'), dY(y, y')}. Which of the following are true ?
X in the inclusion map i : A → X is closed



Γ’β¬βΉ
be an infinitely differentiable real valued function on a bounded inerval I. Take n ≥ 1 interpolation points (x0, xi, ..., xn-1}. Take n additional interpolation points
limit, the quantity
Γ’β¬βΉ

is :
be constant.Then the limiting distribution of a
is :
S are two states which communicate with each other. Whcih of the following statements is NOT correct ?
, for 0<x<1 where θ > 1 is an unknown parameter. Then the statistics
is :

. Supose it converges to a continuous function uniformly on each closed and bounded subset of
?
is convergent
is absolutely convergent
is convergent
is convergent c
be defined by f(x, y) =

for all c

[0, 1] which of the following statements are true ?
, consider the improper integral




be defined by :
and for all x, y
.
is an eigenvalue of A + B, then 


be a non-zero vector. Define a linear transformation
Where x . y denotes the standard inner product in
.
represents 0 non triavially if there exists
such that Q(a, b, c) = 0. Which of the following quadratic forms Q(x, y, z) over
. Which of the following are true ?
has finitely many zeros
?
be a positive be the open unit disc and let
be a holomorphic function. Suppose that
. Which of the following are possible values of
?
has countably many subgroups
as groups
is a subgroup of 
has order m and if n ≥ 1 divids m, then G has a subgroup of order n
, then G is cyclic
be a non-zero prime ideal. Which of the following statements are true ?


be the field with p elements. Consider the subset E of
given by
. Which of the following are true ?
defined as follows :
and
are two topologies over X, such that
.
?
is compact and
are same
the closure of A in 




to the homogeneous linear system of differential equation
. Which of the following statements are true ?



Consider the iteration defined by 
and
such that
Which of the following statements are true ?

defined by
. Which of the following statements are true about the iteration ?
is of the form :
, where C1 and C2 are arbitrary constants
, where |c1 |<1and c2 is an arbitrary constant
, where c1 and c2 are arbitrary constant
, where and c2 is an arbitrary constant