List of top Mathematics Questions asked in CUET (PG)

Find the value of
16÷4×4−3+2

A train running at 90 km/h crosses a 400 m long another train running towards it on parallel tracks at 80 km/h in 18 seconds. How much time will it take to pass a 450 m long tunnel?

A cardboard box of dimensions 80 cm x 60 cm x 75 cm is to be constructed. Find the cardboard required (in m^2) for the box.

Process of indicating addition [3+2=5] at number system

Choose the correct answer from the options given below:

Two natural numbers are in the ratio 3:5 and their product is 2160. The smaller of the numbers is

How much time will it take for an amount of Rs.450 to yield Rs.81 as interest at 4.5% per annum of simple interest?

If an article is sold at 300 percent profit, then the ratio of its cost price to its selling price will be

If tanα=1/3, tanβ=1/7 and 2α + β = m, then sin 2m is equal.

The value of \(e^{\log10 \tan1\degree+\log10 \tan2\degree+\log10 \tan3\degree+.........+\log10 \tan89\degree}\)is

Two trains each of length 250 m start at the same time on two parallel tracks from point A and point B and approached each other with speed of 36 km/hr and 44 km/hr respectively. When they crossed each other, it was found that one train has moved 40 km more than the other. The distance between A and B is:

The figure (A) is showing which type of function?

\(\frac{8}{3}\) of \(40\%\) of \(\frac{18}{39}\) of 156 = _______ ?

The area of the circular round shown as 92 \(\pi\) m² then value of r is:

The average of first 50 terms of the given series 1,3,5,7_______ is:

If a certain sum invested on compound interest becomes 3 times in 4 years, then the no. of years in which this sum will become 27 times at the same rate of interest is -

If the equation \(3x^2 – 10x + 2p\) = 0 has equal roots then the value of p is –

Two fair dice are thrown. The probability that the number of times the first dice exceeds 3 and that the second exceeds 4 will be:

The average of 11 numbers is 52. The average of the first 6 numbers is 55 and the average of last 6 numbers is 49. The sixth number is:

Which one of the following methods estimates best area of an irregular and curved boundary?

A point P(7,9) is reflected about line x = y. The new point P¹ after reflection is:

The Laurent series expansion of \(f(z)=[\frac{2}{(z-1)(z-2)}]\) valid for \(|z-1|>1\)

The value of \(∫_0^{2\pi} sin^{2}nxdx\), where \(n∈I\), is:

Given below are two statements: One is labelled as Assertion A and the other is labelled as Reason R.
Assertion (A): The numeric differences in the forecast of demand and actual demand is known as forecast error (e).
Reasons (R): Mean Absolute Deviation \((MAD) = \frac{Σ|e|}{n}\).
In the light of the above statements, choose the most appropriate answer from the options given below:

The mathematical statement regarding Divergence theorem which is true:

If \(A = \begin{bmatrix} 1 & 2 & 2 \\ 2 & 1 & 2 \\ 2 & 2 & 1 \end{bmatrix} \)and I = unit matrix, then the value of \(A^2-4A\) is: