IPMAT 2026 30 Days Preparation Plan with Questions: Study Timetable, Strategy & Revision Tips

IPMAT 2026 Exam Overview

Candidates can get a quick overview of IPMAT Indore and IPMAT Rohtak from the table below.

IPMAT 2026 30 Days Preparation Plan

IPMAT 2026 30 days preparation plan should be structured in a way that balances concept revision, mock test practice, and time management. Dividing your plan into daily targets helps improve consistency, accuracy, and speed. Get a proper IPMAT 30 days preparation plan below.

1. Day 1–7: Concept Revision and Basics Strengthening

In the first 7 days, focus on revising core topics of Quantitative Ability (QA) and Verbal Ability (VA). Cover arithmetic, algebra, number system, reading comprehension, and grammar rules. Spend time on clearing basics and formulas. This phase is important for building conceptual clarity, accuracy, and problem-solving skills.

2. Day 8–14: Topic-Wise Practice and Sectional Tests

Start solving topic-wise questions and sectional mock tests daily. Focus more on weak areas identified during revision. Practice improves speed, accuracy, and question selection skills. Begin basic mock test analysis by reviewing mistakes and understanding where you are losing marks.

3. Day 15–21: Full-Length Mock Tests and Strategy Building

Attempt 3–4 full-length IPMAT mock tests during this phase. Work on building a strong mock test strategy, including time allocation and section order. After each mock, do a detailed analysis to improve accuracy vs speed balance and overall performance.

4. Day 22–26: Weak Areas Improvement and Revision

Focus on topics where you are consistently making mistakes. Revise formulas, shortcuts, and important concepts. Practice mixed questions to strengthen preparation. This phase is crucial for score improvement and reducing errors in the final exam.

5. Day 27–30: Final Revision and Exam Readiness

In the last few days, keep revisions light and focused. Go through short notes, formulas, and key concepts. Avoid new topics and too many mocks. Focus on time management, accuracy, and exam strategy. Stay confident and maintain a calm mindset for IPMAT 2026.

IPMAT Sample Questions 2026

Q1. The sum of the interior angles of a convex n-sided polygon is less than 2019. The maximum possible value of n is ______

Ans: Sum of the interior angles of polygon = (n-2). 180

=> (n-2). 180 < 2019

=> 180n – 360 < 2019

=> 180n < 2379

=> n < 2379/180

=> n < 13.21 {No. of sides must be an integer}

so maximum possible value of n = 13.

Q2. Three friends divided some apples in the ratio 3:5:7 among themselves. After consuming 16 apples they found that the remaining number of apples with them was equal to largest number of apples received by one of them at the beginning. Total number of apples these friends initially had was _____

Ans: Let three friends are A, B, C, A: B: C = 3:5:7,

So, A = 3x, B = 5x, C = 7x, Total apples = 15x

After consuming 16 apples remaining apples = 15x -16;

As given in the question, remaining apples = largest number of apples received by one of them at the beginning.

So, 15x-16 = 7x

8x = 16; x = 2

So, total number of apples = 15x = 15 x 2 = 30.

Q3. A shopkeeper reduces the price of a pen by 25% as a result of which the sales quantity increased by 20%. If the revenue made by the shopkeeper decreases by x% then x is

Ans: A = B X C

If percentage change in B and C is x% & y% then effective percentage change in A will be equal to (x + y + x.y/100) %. [Successive percentage change]

Revenue = Price of pen x Sales quantity

Percentage change x%+25%+20%

As per above explained formula percentage change in revenue = (25+20+25 x 20/100) %

X % = 50%.

Q4. The average of five distinct integers is 110 and the smallest number among them is 100. The maximum possible value of the largest integer is _____

Ans: Let five distinct integers are A,B,C,D & E, where A is smallest and E is largest.

As given, A=100

Average = 110

• (A + B + C + D + E)/5 = 110

• A + B + C + D + E = 550 ………..Equation (1)

For maximum value of E, other values must be minimum;

As all integers are distinct; If A = 100, B = 101, C = 102, D = 103

On putting value in equation (1), E = 550 – 100 -101- 102 – 103 = 144.

Q5. The number of whole metallic tiles that can be produced by melting and recasting a circular metallic plate, if each of the tiles has a shape of a right-angled isosceles triangle and the circular plate has a radius equal in length to the longest side of the tile (Assume that the tiles and plate are of uniform thickness, and there is no loss of material in the melting and recasting process) is ______

Ans:

Assume that the tiles and plate are of uniform thickness, and there is no loss of material in the melting and recasting process.

Let radius of circle = r

Length of longest side of right-angled isosceles triangle = r {Hypotenuse}

So, area of the triangle = (Hypo.)2 / 4 = r2/4

No. of triangles(N) X Area of triangle = Area of metallic circular plate

• N.r2/4 = πr2

• N = 4.π = 4 x 3.14 = 12.56

So, number of whole metallic tiles that can be produced by melting and recasting a circular metallic plate = 12.

Q6. If the compound interest earned on a certain sum for 2 years is twice the amount of simple interest for 2 years, then the rate of interest per annum is percent
a) 200%
b) 2%
c) 4%
d) 400%

Correct option: a)

Ans: let P= Principal, R = Rate of interest; Time = 2 years (given)

Compound Interest (C.I.) = 2 x Simple Interest (S.I.)

• P [1+R/100]2 – P = 2 x P.R.T/100

• P[{1+R/100}2 - 1] = 2 x P. R. 2/100

• 1 + 2R/100 + R2/1002 – 1 = 4. R/100

• R/100 [2 + R/100] = 4. R/100

• R = 200

Q7. The maximum value of the natural number n for which 21n divides 50! is
a) 6
b) 7
c) 8
d) 9

Correct option: c)

Ans:

To factorize 50!, IGP (Index of greatest power) is found out for prime numbers. But in this case divisor is 21n, (3 x 7)n so only IGP of 3 & 7 is required.

IGP of 3 in 50! = 22

IGP of 7 in 50! = 8

50! = 322 x 78

50! / 21n = 50! / (3 x 7)n;

In this case numerator has max 8 power of 7, so denominator can’t have more than 8 power of 7

So, maximum possible value of n = 8

Q8. Placing which of the following two digits at the right end of 4530 makes the resultant six-digit number divisible by 6,7 and 9?

a) 96

b) 78

c) 42

d) 54

Correct option: a)

Ans:

On putting values as per options:

a. 453096- Sum of digits = 27

b. 453078- Sum of digits = 27

c. 453042- Sum of digits = 18

d. 453054- Sum of digits = 21

On the basis of this we can say that option (d) is eliminated as sum of digits is not divisible by 9 but all other numbers satisfy condition as per divisibility rule of 6 & 9.

Now, for 7 we can divide other three options and check.

Q9. The inequality log2⁡3x-12-x<1 holds true for
a) x13,1
b) x13,2
c) x0,13∪(1,2)
d) x∈(-∞,1)

Correct option: d)

Ans: log2⁡3x-12-x<1

=> 3x-12-x < 21

=> 3x-1 < 2 (2-x) => 3x-1 < 4 – 2x

=> 5x < 5 => x < 1

Q10. The number of terms common to both the arithmetic progressions 2,5,8,11,...., 179 and 3,5,7,9,....., 101 is

a. 17

b. 16

c. 19

d. 15

Correct option: a)

Ans: A.P. 1 => 2,5,8,11……..179 {Common Difference d1=3}

A.P. 2 => 3,5,7,9………..101 {Common Difference d2=2}

Common sequence:

Common difference d = lcm {d1, d2} = lcm {3,2} = 6

From both sequences, first common term 5, then next term will be 11.

So, sequence 5,11,17,……..

nth term must be less than or equal to 101 {which is last & least term out of both sequences}

• an <= 101

• 5 + (n-1). 6 <= 101

• (n-1) <=16

• n <=17 ; so, No. of common terms of both sequences = 17

IPMAT 2026 Revision Plan 30 Days

IPMAT 2026 revision in the last 30 days should be focused, but you can also learn from IPMAT preparation strategies like regular mock practice, strong revision, and performance tracking. Get a proper IPMAT 2026 revision plan for 30 days below.

1. Week 1: Strengthen Core Concepts and Basics

Start with revising the core topics of Quantitative Ability and Verbal Ability. Focus on arithmetic, algebra, reading comprehension, and grammar. Similar to the IPMAT preparation strategy, avoid new topics and strengthen fundamentals. Make short notes for formulas and key concepts to improve retention and quick revision.

2. Week 2: Practice Sectional Tests with Analysis

Begin solving sectional tests daily to improve speed and accuracy. After each test, do proper analysis like IPMAT mock test analysis, check mistakes, weak areas, and time spent. This helps in improving problem-solving skills, accuracy, and section-wise performance.

3. Week 3: Take Full-Length Mock Tests

Attempt 3–4 full-length mocks this week. Focus on building a strong mock test strategy, including question selection and time allocation. Just like in IPMAT, maintaining the right balance between attempts and accuracy is important for a better score.

4. Week 4: Focus on Weak Areas and Accuracy Improvement

Work on weak topics identified during mock analysis. Revise formulas, concepts, and important questions. Follow an accuracy vs speed approach, first ensure correct answers, then improve speed.

5. Last Few Days: Final Revision and Exam Strategy

In the final days, keep revision light and focused. Go through short notes, formulas, and key concepts. Focus on your exam strategy, time management, and confidence building, just like in IPMAT preparation, to perform well on exam day.

Best Resources for IPMAT Exam 2026

Candidates can check out the best resources that they must use to prepare for IPMAT exam 2026.