List of top Questions asked in BITSAT

The constraints of the L.P. problem given by x₁+2x₂\le2000, x₁+x₂\le1500 and x₂\le600, x₁,x₂\ge0, which of the following points does not lie in the positive bounded region?
I. Although he was innocent, baseless accusations were leveled at him.
II. Despite operated representations from the people, the authorities have failed to take any action.
TURBULENCE
I deem it as a privilege to address the gathering.
II. Perfection can be achieved with practice.
A ladder rests against a wall so that its top touches the roof of the house. If the ladder makes an angle of 60^ with the horizontal and height of the house is 6\sqrt3 meters, then the length of the ladder is:
The degree of the differential equation ((d²y)/(dx²))³+4-3d²ydx²+5(dy)/(dx)=0 is:
Find the value of ₀⁽⁴π⁾/⁽³⁾|sin x|dx.
Let I₁=₀²1√(1+x²)dx and I₂=₀²(1)/(x)dx, then:
Two vectors A and B are such that | A+ B|=| A- B|. The angle between them is:
What is the area bounded by y=tan x, y=0 and x=(π)/(4)?
Given the line L:(x-1)/(3)=(y+1)/(2)=(z-3)/(-1) and the plane π:x-2y-z=0. Of the following assertions, the only one that is always true is:
Evaluate (x²)/(x²-1)dx.
The curve y-eˣ+x=0 has a vertical tangent at:
The minimum value of f(x)=sin⁴x+cos⁴x in the interval (0,(π)/(2)) is:
The function f(x)=2x³-3x²-12x+4 has:
The function f(x)=sin x-kx-c, where k and c are constants, decreases always when:
If y=xˣ^², then dydx is equal to:
The function f(x)=(x-1)√|x| is at x=1:
If A=bmatrix2&0&0
2&2&0
2&2&2bmatrix, then det(adj A) is equal to:
If f(x)=casesx,& x rational
1-x,& x irrationalcases then f(f(x)) is equal to:
If f(x)=1-x1+x, the domain of f⁻¹(x) is:
The matrix A²+4A-5I, where I is identity matrix and A=bmatrix1&2
4&-3bmatrix, equals:
A die is loaded such that the probability of throwing the number is proportional to its reciprocal. The probability that 3 appears in a single throw is:
The value of sin(4tan⁻¹(1)/(3))-cos(2tan⁻¹(1)/(3)) is:
Find the A.M. of the first ten odd numbers.