List of top Mathematics Questions asked in BITSAT

If a > 0, a R, z = a + 2i and |z| = -az + 1, then:
In the binomial (2¹/³+3⁻¹/³)ⁿ, if the ratio of the seventh term from the beginning to the seventh term from the end is 1/6, then n is equal to:
If α, β are the roots of the equation ax² + bx + c = 0, then the roots of the equation ax² + bx(x+1) + c(x+1)² = 0 are:
Which of the following is not a vertex of the positive region bounded by the inequalities 2x + 3y ≤ 6, 3x + 3y ≤ 15 and x, y ≥ 0?
If ²⁰Cᵣ = ²⁰Cᵣ-₁₀, then ¹⁵Cᵣ is equal to:
The term independent of x in the expansion of (9x - 13√(x))¹8, x>0, is a times the corresponding binomial coefficient. Then a is:
For n N, xⁿ⁺¹ + (x+1)²n-1 is divisible by:
If f(x) is a function that is odd and even simultaneously, then f(3) - f(2) is equal to:
cosθ1-tanθ + sinθ1-cotθ is equal to:
If sin θ = -(1)/(2) and tan θ = 1√(3), then θ is equal to:
If tan A = (1)/(2) and tan B = (1)/(3), then find the value of A + B.
Equation of the bisector of the acute angle between lines $3x + 4y + 5 = 0$ and $12x -5y - 7 = 0$ is
The value of $7 \log\left(\frac{16}{15} \right) +5 \log\left(\frac{25}{24}\right) + 3 \log\left(\frac{81}{80}\right) $ is equla to
$\displaystyle\lim_{x\to0} \frac{\sin x}{x}$ is equal to
A bag contains $3$ white and $5$ black balls. One ball is drawn at random. Then the probability that it is white is:
The length of the latus rectum of the parabola $169\left[(x-1)^{2}+(y-3)^{2}\right]=(5 x-12 y+ 17) ^{2}$ is:
If $2 i + j - k$ and $i -4 j +\lambda k$ are perpendicular to each other, then $\lambda$ is equal to:
The sum of the series $\log _{4} 2-\log _{8} 2+\log _{16} 2-\ldots$ is
$\frac{d}{dx} (x^x)$ is equal to
The function $\sin \, x + \cos \, x$ is maximum when $x$ is equal to
The set $A = \{ x : x \in R, x^2 = 16$ and $2x = 6\}$ equals
If $\frac{ d }{ dx }(\phi( x ))= f ( x )$, then $\int\limits_{1}^{2} f ( x )$ is equal to:
$\int\limits^2_0 |1 -x| dx$ is equal to
If $I_{m}=\int\limits_{1}^{e}(\ln x)^{m} d x$, where $m \in N$, then $I_{10}+10 I_{9}$ is equal to -
The area of the region bounded by the curve $y=x |x|, x$-axis and the ordinates $x=1, x=$ $-1$ is given by: