CUET UG General Test — Quantitative Reasoning previous year questions with solutions.
If $P(E) = 0.05$, what is the probability of 'not E'?
Which one of the following numbers is not a prime number?
The sum of an Infinite geometric series is 4 and the sum of the cubes of the terms of the same GP is 192. The common ratio of the original geometric series is:
How many 3 digit even numbers can be formed from the digits (0 - 9) if repetition of digits are allowed?
If $\frac{x}{(b-c)(b+c-2a)} = \frac{y}{(c-a)(c+a-2b)} = \frac{z}{(a-b)(a+b-2c)}$ then value of $x + y + z$ is:
A bag contains 6 red, 4 blue and 10 white balls. A ball is picked from the bag at random. What is the probability that it is neither white nor blue?
The difference between two numbers is 24. If one number is 2 times the second. Then the two numbers will be:
The value of $\frac{(2 \cdot 7)^3 - (2 \cdot 2)^3}{(2 \cdot 7)^2 + 2 \cdot 7 \times 2 \cdot 2 + (2 \cdot 2)^2}$ is
Find the value of $(25)^3 + (-29)^3 + (4)^3$
$-224 + (-314) \times 9 = ?$
If $\Delta$ stands for the operation on adding first number to the twice of the second number. Then, find the value of $(2\ \Delta\ 3)\ \Delta\ 4$.
If the cost of 4 pens and 6 note books is Rs 800, then find the cost of 6 pens and 9 note books.
If $(a+b)^2 = 5 + 2\sqrt{6}$, what can be the possible value of 'b' from the following?
If $x - \frac{1}{x} = 3$, then the value of $x^2 + \frac{1}{x^2}$ is
Distance of A to B is 
Ratio $5^{8.14} : 5^{5.14}$ is equal to:
The LCM and HCF of two numbers are 35 and 15 respectively. The product of these numbers is ________.
The value of $3 - 3 \div 3$:
The value of $x^{a-b} \times x^{b-c} \times x^{c-a}$ is:
The value of x in the equation $2x - 3 = 7 - 3x$
If such type of dance programme well organized, how many dances are possible that each woman dance with opposite sex?
Find the LCM of $\frac{3}{5}$, $\frac{4}{9}$ and $\frac{5}{8}$ is
If $m - n = 16$ and $m^2 + n^2 = 400$, the value of mn is
The value of 'y' in the question $2x + 3y - 7 = 0$ if $x = -3/2$