You can prepare effectively for JEE BITSAT Mock Tests Series & Past Year Papers 2026 with this dedicated MCQ Practice Test (available with solutions) on the important topic of "BITSAT Maths Test". These 45 questions have been designed by the experts with the latest curriculum of JEE 2026, to help you master the concept.
Test Highlights:
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The area of the figure bounded by the curves y = cos x and y = sin x and the ordinates x = 0 and x = 3π/2 is
Detailed Solution: Question 1
The sum of the coefficients in the expansion of (1+x-3x2)3148 is
The equation of a circle which is ortho gonal to circles x2+y2+3x-5y+6=0 and 4x2+4y2-28x+29=0 and whose centre lies on the line 3x+4y+1=0 is
The equation of circle which passes through the points (3,-2) and (-2,0) and whose centre lies on the line 2x-y-3=0 is
The differential equation for the family of curves x2 + y2 - 2ay = 0, where a is an arbitrary constant is
Detailed Solution: Question 7
From the top of a building of height h metres, the angle of depression of an object on the ground is α. The distance (in metres) of the object from the foot of the building is
The product of the perpendicular, drawn from any point on a hyperbola to its asymptotes is
The area of the region bounded by the curves y = |x-2|, x = 1, x = 3 and the x-axis is
Detailed Solution: Question 13
Detailed Solution: Question 15
The sum of first 50 terms of the series cot⁻1 3 + cot⁻1 7 + cot⁻1 13 + cot⁻1 21 + ... is
If B is a non-singular matrix and A is a square matrix, then det (B⁻1 AB) is equal to
Detailed Solution: Question 19
If in a square matrix A=[aij], we find that
aij = aji ∀ i,j, then A is a
If the function f(x) = 2x3 - 9ax2 + 12a2x + 1, where a > 0, attains its max. and min. at p and q respectively such that p2 = q then a equals
The locus of the point of intersection of two normals to the parabola x2=8y, which are at right angles to each other,is
Each line represented by equation (x₁y-xy₁)2=a2(x2+y2) is at a distance from (x₁,y₁)
If the normal at the point t on a parabola y = 4ax meet it again at t1, then t1 =
The number of words formed from the letters of the word INDEPENDENCE when vowels are together is
The numbers of all words formed from the letters of the word CALCUTTA is
Detailed Solution: Question 27
A problem in mathematics is given to 3 students whose chances of solving individually are 1/2, 1/3, and 1/4. The probability that the problem will be solved atleast by one is
The mean and variance of a Binomial distribution are 6 and 4. The parameter n is
In a ΔABC , A : B : C = 3 : 5 : 4 . Then a + b + c √2 is equal to
Detailed Solution: Question 30
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