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Mathematics
List of top Mathematics Questions
The parametric form of equation of the circle
$x^2 + y^2 - 6x + 2y - 28 = 0$
is
Mathematics
Circle
The owner of a milk store finds that he can sell
$980\,L$
of milk each week at ?
Mathematics
Coplanarity of Two Lines
The order and degree of
$\left(1+ \frac{dy}{dx}\right)^{2} = 5\left(\frac{dy}{dx}\right)^{2} $
are
Mathematics
Order and Degree of Differential Equation
The observation which occur most frequently is known as :
Mathematics
Variance and Standard Deviation
The number of ways of distributing
$50$
identical things among
$8$
persons in such a way that three of them get
$8$
things each, two of them get
$7$
things each, and remaining
$3$
get
$4$
things each, is equal to
Mathematics
Combinations
The number of ways of distributing 8 identical balls in 3 distinct boxes so that none of the boxes is empty is
Mathematics
Combinations
The number of ways in which the six faces of a cube be painted with six different colours is
Mathematics
Combinations
The number of ways in which
$8$
different flowers can be strung to form a garland so that
$4$
particular flowers are never separated is
Mathematics
Permutations
The number of ways in which a mixed doubles game in tennis can be arranged from 5 married couples, if no husband and wife play in the same game, is
Mathematics
Permutations
The number of vectors of unit length perpendicular to the vectors
$\vec{a} = 2\hat{i} +\hat{j } +2\hat{k}$
and
$\vec{b} = \hat{j} + \hat{k}$
is
Mathematics
Addition of Vectors
The number of ways in which 4 men and 3 ladies sit at a round table so that no two ladies sit together is
Mathematics
Permutations
The number of the proper subset of {a, b, c} is:
Mathematics
types of sets
The number of triangles whose vertices are at the vertices of an octagon but none of whose side happen to come from the sides of the octagon is
Mathematics
Permutations
The number of students who take both the subjects mathematics and chemistry is 30. This represents 10% of the enrolment in mathematics and 12% of the enrolment in chemistry. How many students take at least one of these two subjects ?
Mathematics
types of sets
The number of real roots of
$(x - 1) (x - 2) (x - 3) (x - 4) = 3$
is
Mathematics
Complex numbers
The number of real roots of the equation
$|2-|1-|x|||=1$
is
Mathematics
inequalities
The number of rectangles which we can form on a chess board is
Mathematics
Combinations
The number of six digit numbers, whose all digits are odd (i.e.,
$1 , 3 , 5 , 7 , 9 )$
, is
Mathematics
Permutations
The number of positive integral solutions of
$ \frac {x^2 (3x-4)^3 (x-2)^4} {(x-5)^5 (2x-7)^6 }\leq 0$
is .
Mathematics
Complex numbers
The number of points in
$[-2\pi,2\pi]$
, the tangents at which to the curve
$y = \sin x$
are perpendicular to the
$y-axis$
is
Mathematics
Tangents and Normals
The number of pairs of consecutive odd natural numbers both of which are larger than 10, such that their sum is less than 40, is
Mathematics
inequalities
The number of parallelograms that can be formed from a set of four parallel lines intersecting another set of three parallel lines:
Mathematics
Combinations
The number of permutations of taking all letters and keeping the vowels of the words in the odd places is
Mathematics
Permutations
The number of ordered pairs (x, y) satisfying
$ {3^{x} . 5^{y} = 75}$
and
$ {3^{y} . 5^{x} = 45}$
is
Mathematics
solution of system of linear inequalities in two variables
The number of numbers consisting of four different digits that can be formed with the digits 0, 1, 2, 3 is :
Mathematics
Combinations
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