MHT CET PYQs for Binomial theorem with Solutions: Practice MHT CET Previous Year Questions

Binomial Theorem is a Class 11 chapter in the Mathematics section of the MHT CET for candidates who are preparing for the PCM (Physics, Chemistry, and Mathematics).

The key topics covered in Binomial Theorem PYQs are:

Greatest binomial coefficient
Greatest term of a binomial expansion

Practising Binomial Theorem MHT CET PYQ helps candidates to understand question pattern, improve calculation speed, and identify concepts which were asked in previous exams.

Based on chapter-wise analysis of the MHT CET Mathematics paper, you can get less than 1 mark per paper by covering Binomial Theorem. The chapter recorded 5 questions across the 80 shifts in the data, and 1 of them came in the 2025 and 2026 papers, which is fewer than 1 of the 50 Mathematics questions in a typical shift.

MHT CET Binomial Theorem Chapter: Question Count, Marks and Weightage:

What it shows	Number
Questions in the PDF (2020-2025)	5
Questions in the 2025 and 2026 papers (33 shifts)	1
Questions in the 2018 to 2026 papers (80 shifts)	5
Typical number of Mathematics questions from this topic in one shift	Fewer than 1 out of 50
Marks for each question	2

The PDF holds 5 questions from MHT CET 2025 to 2020, newest first, each with its exam date and shift. Options are as printed and answer keys are not included.

Binomial Theorem PYQ Statistics (2022-2026)

The table below shows the number of questions asked in MHT CET Binomial Theorem PYQs. Every shift has 50 Mathematics questions, and the last column is the number of questions asked divided by the shifts held, rounded to a whole number.

Year	Questions Asked	Shifts Held	Typical Questions in One Shift
2026	0	16	Fewer than 1 out of 50
2025	1	17	Fewer than 1 out of 50
2024	0	18	Fewer than 1 out of 50
2023	2	12	Fewer than 1 out of 50
2022	0	1	Fewer than 1 out of 50

The 2018 to 2021 papers in the PDF add 2 more questions: 2021 had 1, 2020 had 1, 2019 had none, 2018 had none.

Pair PYQs with Other Study Material for MHT CET 2027

Click on the link to practise problems and time management skills:

Resource	Link
MHT CET Sample Paper	Check Here
MHT CET Mock Test	Check Here

Question Style in MHT CET Binomial Theorem PYQs

Every question in this PDF is a single-correct MCQ. Two of the five questions are tagged to this chapter but are built on neighbouring topics.

Question Style	What it Tests
Greatest value	The value of an expression when both the numerator and the denominator are at their greatest values
Binomial distribution	The mean and the variance of a binomial distribution for 5 trials when their sum is 1.8
Linear programming	The difference between the maximum value and the minimum value of an objective function subject to given constraints

How to Use the Binomial Theorem PYQ PDF for MHT CET

Start with the 2025 and 2026 papers first, because they hold 1 of the 5 questions.
Learn the general term of the binomial expansion and the rule for the greatest binomial coefficient.
For a binomial distribution, use mean = np and variance = npq.
Solve year-wise PYQs by timing yourself, as time management is crucial.
Re-attempt only the questions you got wrong, and note which formula or step you missed.

Video: Binomial Theorem PYQs and MCQs

Source: MathonGo

Binomial Theorem PYQ for MHT CET Mathematics FAQs

Ques. How many questions come from Binomial Theorem every year?

Ans. In this PDF, the questions are 1 from 2025, 2 from 2023, 1 from 2021 and 1 from 2020. In 2025 and 2026 together the chapter had 1 question across 33 shifts, which is fewer than 1 in a typical shift.

Ques. What kind of questions are asked from Binomial Theorem?

Ans. Single-correct MCQs. This PDF has only five questions, and they cover the greatest value in a binomial expansion and binomial distribution.

Ques. What is the best way to practise Binomial Theorem PYQs?

Ans. First solve the 2025 and 2026 questions completely, then the older ones, and finally re-attempt the questions you got wrong.

Ques. Can I score full marks from Binomial Theorem?

Ans. In 2025 and 2026 together the chapter had 1 question across 33 shifts. Learning the greatest binomial coefficient rule is enough for the questions on this exact topic. Each Mathematics question in MHT CET is worth 2 marks.

Ques. Does the Binomial Theorem PYQ PDF include solutions?

Ans. No. The PDF contains the questions with their exam date and shift, without answer keys or solutions.

MHT CET PYQs for Binomial theorem with Solutions: Practice MHT CET Previous Year Questions

Binomial Theorem PYQ Statistics (2022-2026)

Pair PYQs with Other Study Material for MHT CET 2027

Question Style in MHT CET Binomial Theorem PYQs

How to Use the Binomial Theorem PYQ PDF for MHT CET

Video: Binomial Theorem PYQs and MCQs

Binomial Theorem PYQ for MHT CET Mathematics FAQs

1.
The following table gives the weights of one hundred persons. Copute the coefficient of dispersion by the method of limits.Class-interval $40 - 45$ $45 - 50$ $50 - 55$ $55 - 60$ $60 - 65$ $65 - 70$ $70 - 75$ $75 - 80$ $80 - 85$ $85 - 90$ No. of persons $4$ $13$ $8$ $14$ $9$ $16$ $17$ $9$ $8$ $2$

2.
Find the area of the curve $y = 4 x^{3}$ between the end points $x = [- 2, 3]$

3.
Find $\int_{0}^{2} (x^{2} + 1) d x$ as the limit of a sum :

5.
Consider the following.1. $z \bar{z} = | z |^{2}$ 2. $z^{- 1} = \frac{z}{| z |^{2}}$ , where $z =$ complex numberWhich of the above statement is/are correct?

6.
A fair coin is tossed 100 times. The probability of getting a head for an even number of times is

7.
Find the area of the region (in square unit) bounded by the curve $y = x - 2$ and $x = 0$ to $x = 4$ .

8.
Consider the function $f (x) = | x |$ in the interval $- 1 \leq x \leq 1$ . At the point $x = 0, f (x)$ is:

9.
The difference between the maximum values of $^{6}\mathrm{C}_r$ and $^{n}\mathrm{C}_r$ is 16, then $n = $

10.
Graphic location of mode is done with reference to:

11.
A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is

12.
A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is

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Binomial Theorem PYQ Statistics (2022-2026)

Pair PYQs with Other Study Material for MHT CET 2027

Question Style in MHT CET Binomial Theorem PYQs

How to Use the Binomial Theorem PYQ PDF for MHT CET

Video: Binomial Theorem PYQs and MCQs

Binomial Theorem PYQ for MHT CET Mathematics FAQs

1.The following table gives the weights of one hundred persons. Copute the coefficient of dispersion by the method of limits.Class-interval40−4545−5050−5555−6060−6565−7070−7575−8080−8585−90No. of persons41381491617982

2.Find the area of the curve y=4x3 between the end points x=[−2,3]

3.Find ∫02(x2+1)dx as the limit of a sum :

5.Consider the following.1. zz¯=|z|22. z−1=z|z|2, where z= complex numberWhich of the above statement is/are correct?

6.A fair coin is tossed 100 times. The probability of getting a head for an even number of times is

7.Find the area of the region (in square unit) bounded by the curve y=x−2 and x=0 to x=4.

8.Consider the function f(x)=|x| in the interval −1≤x≤1. At the point x=0,f(x) is:

9.The difference between the maximum values of $^{6}\mathrm{C}_r$ and $^{n}\mathrm{C}_r$ is 16, then $n = $

10.Graphic location of mode is done with reference to:

11.A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is

12.A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is

Comments

SUBSCRIBE TO OUR NEWS LETTER

1.
The following table gives the weights of one hundred persons. Copute the coefficient of dispersion by the method of limits.Class-interval $40 - 45$ $45 - 50$ $50 - 55$ $55 - 60$ $60 - 65$ $65 - 70$ $70 - 75$ $75 - 80$ $80 - 85$ $85 - 90$ No. of persons $4$ $13$ $8$ $14$ $9$ $16$ $17$ $9$ $8$ $2$

2.
Find the area of the curve $y = 4 x^{3}$ between the end points $x = [- 2, 3]$

3.
Find $\int_{0}^{2} (x^{2} + 1) d x$ as the limit of a sum :

5.
Consider the following.1. $z \bar{z} = | z |^{2}$ 2. $z^{- 1} = \frac{z}{| z |^{2}}$ , where $z =$ complex numberWhich of the above statement is/are correct?

6.
A fair coin is tossed 100 times. The probability of getting a head for an even number of times is

7.
Find the area of the region (in square unit) bounded by the curve $y = x - 2$ and $x = 0$ to $x = 4$ .

8.
Consider the function $f (x) = | x |$ in the interval $- 1 \leq x \leq 1$ . At the point $x = 0, f (x)$ is:

9.
The difference between the maximum values of $^{6}\mathrm{C}_r$ and $^{n}\mathrm{C}_r$ is 16, then $n = $

10.
Graphic location of mode is done with reference to:

11.
A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is

12.
A fair coin is tossed. If $P(5~tails) = P(7~tails)$, then $P(3~tails)$ is