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    MAT Sample Questions for Mathematics 2025: Boost Your Exam Preparation with Practice Tests

    MAT Sample Questions for Mathematics 2025: Boost Your Exam Preparation with Practice Tests

    Team Careers360Updated on 23 Sep 2025, 06:01 PM IST

    Preparing for the Mathematics section of MAT 2025 requires consistent practice with the right kind of sample questions and mock tests. Solving MAT 2025 sample questions for Mathematics not only improves accuracy and speed but also helps you understand the exam pattern, important topics, and difficulty level. Practicing with these questions boosts confidence and ensures better time management during the test. In this article, we will cover the importance of MAT 2025 Mathematics practice tests, provide a set of sample questions, and share useful preparation tips to help you strengthen your problem-solving skills and maximize your score.s

    This Story also Contains

    1. MAT 2025 Mathematics Exam Pattern Overview
    2. Benefits of Solving MAT 2025 Mathematics Practice Questions
    3. MAT 2025 Math Sample Papers: Why They Matter
    4. Top Sources for MAT Mathematics Sample Questions
    5. MAT Exam Math Practice: Topicwise Breakdown
    6. Key Formulas to Remember for MAT 2025 Mathematics:
    7. How to Use MAT 2025 Math Practice Tests Effectively
    8. Common Challenges in MAT 2025 Mathematics and How to Overcome Them
    9. Final Tips to Boost Your MAT 2025 Mathematics Preparation
    MAT Sample Questions for Mathematics 2025: Boost Your Exam Preparation with Practice Tests
    MAT Sample Questions for Mathematics

    MAT 2025 Mathematics Exam Pattern Overview

    The MAT 2025 Mathematics section has undergone some important changes in the new exam structure. Till last year, there were 40 Mathematics questions out of 200. Now, with the revised MAT 2025 exam pattern, the paper has 150 questions in total, out of which 30 questions are from Mathematical Skills, making it 20% of the exam. All questions are multiple-choice (MCQs) with four answer options, and candidates get 150 minutes for the complete test, without any sectional time limits.

    Number of Questions and Marks Distribution

    SectionTotal QuestionsQuestions from MathematicsPercentage WeightageTime Limit
    MAT 20251503020%150 minutes (no sectional limit)

    Key Topics Covered in the Mathematics Section

    The syllabus covers a wide range of quantitative aptitude topics. Some of the most important ones include:

    Topic AreaImportant Subtopics
    ArithmeticProfit & Loss, Averages, Ratio & Proportion, Mixtures & Alligations, Time & Work, Time, Speed & Distance, Percentages, Simple Interest & Compound Interest
    AlgebraLinear & Quadratic Equations, Inequalities, Sequences & Series, Binomial Theorem, Complex Numbers
    Geometry & MensurationLines, Angles, Triangles, Circles, Polygons, Surface Area & Volume
    TrigonometryHeight & Distance, Trigonometric Ratios, Identities
    Probability & StatisticsProbability, Mean, Median, Mode, Data Interpretation
    Combinatorics & Set TheoryPermutations & Combinations, Set Theory, Venn Diagrams
    Other TopicsLinear Programming, Commercial Maths, Elementary Maths, Unitary Method
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    Difficulty Level Analysis

    • The difficulty level of MAT 2025 Mathematics is generally moderate.

    • Many questions are direct and formula-based, making them scoring opportunities.

    • A few problems may be calculation-heavy and require strong time management.

    • Well-prepared students can attempt 20–25 questions accurately within the given time.

    MAT Preparation Tips, Study Material & Mock Test
    Candidates can download this eBook to check MAT 2026 section-wise preparation tips, latest exam pattern, previous year paper analysis & Important books.
    Download EBook

    Benefits of Solving MAT 2025 Mathematics Practice Questions

    Solving MAT Mathematics Practice Questions is very useful for enhancing core concepts and learning new types of problems.

    How Practice Improves Accuracy and Speed

    • Consistent MAT Exam Math Practice will increase your accuracy. Once you make a mistake, analyze them. Then you will not repeat that mistake.

    • The more you practice, you become familiar with common pitfalls and mistakes. Then you have more chances to rectify those mistakes.

    • Once you are familiar with the pattern of the questions, then you can strategically allot time for each type of question.

    • Continuous practice helps you to memorize shortcut tips and techniques, which will eventually be useful for solving questions in less time.

    • Repeated practice creates muscle memory of important formulae and helps us to know when to use them to solve problems quickly.

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    Impact of Consistent Practice on MAT Math Performance

    For a comprehensive MAT Preparation Mathematics plan, consistent practice holds the key. Some of the impacts of consistent practice are:

    • Build a core conceptual understanding of important topics like Arithmetic, Algebra, and Geometry.

    • You will solve questions with more speed and accuracy.

    • Repeated practice will help you to identify shortcuts which will save you time during the exam. You can use that time on the other sections.

    • After solving diverse problems and scoring good marks in the mock test, you will gain much-needed confidence before appearing in the exam.

    Common Mistakes to Avoid in MAT Mathematics

    • During preparation, students often rush to solve advanced mathematics skipping the basics. It is very fundamental to have a clear understanding of the basic concepts. Then gradually move to a higher level.

    • Students often do not read the full questions and start calculating after reading one or two lines. This leads to misinterpretation of the question, and wrong answers are derived from the calculation.

    • Overcomplicating a simple solution and getting confused is a very common mistake among students. This often leads to a wrong answer and a waste of important time.

    • Reviewing MAT 2025 mock test results is also beneficial. Students often tend to not check the explanations and move on to the next test.

    • Students often need to be more active in their stronger sections and practice those topics less. Concentrating on your stronger areas is equally important like strengthening weaker sections.

    MAT 2025 Math Sample Papers: Why They Matter

    Reviewing MAT 2025 Sample Papers of previous years is very important to understand the pattern of the questions of Mathematics. You can also identify your strengths and weaknesses. Attempting a MAT Test Mathematics Sample is a great way to simulate the real exam environment.

    Analyzing Previous Year’s MAT Math Questions

    As you can in the below chart, every year 40 questions from Mathematics come in the MAT exam.

    Year of the exam

    Number of Math questions

    2019

    40

    2020

    40

    2021

    40

    2022

    40

    2023

    40

    But the syllabus has changed this year. So instead of 40, 30 questions from Mathematics sections will come in this year's MAT exam.

    Structuring Your Preparation with MAT Math Sample Papers

    Before starting the preparation for MAT Preparation Mathematics, make a routine and attempt 1-2 sample papers every week. Also, structure your preparation after identifying common and important types of questions from the sample papers and give more attention to them.

    Start with some basic sample papers and gradually increase the difficulty level.

    After every attempt, review the solutions and understand your mistakes.

    Differences Between Actual Exam and Sample Papers

    • When you attempt the sample papers, by setting a timer you can create the environment of the exam, but the real exam time pressure is different. Timed tests will help you to have a taste of the anxiety and pressure students feel during the exam, but the actual game is altogether a different ball game.

    • Also, the questions you face in MAT Math Practice Tests and the questions that may come in the actual exam may vary a little. Sample papers are set following common patterns, but in the actual exam, you can face unexpected questions.

    • Some MAT Exam Math Practice Questions might be easier or harder than the actual test.

    Top Sources for MAT Mathematics Sample Questions

    Some of the top sources where you can find the MAT Mathematics Sample Questions PDF are the official MAT website, online educational websites, and YouTube channels.

    MAT Math Sample Questions PDF Downloads

    MAT Sample Paper 2025

    Click here to download

    Offline vs. Online Practice: Which is Better?

    Both online and offline practices have their advantages and disadvantages. We have discussed both approaches below.

    • Online Practice: Online practice sets naturally simulate real exam environments with time limits. You can take online tests anywhere at your convenience. After giving the test, often there will be detailed feedback and analysis. Some online platforms provide educational guides by teachers and you can strengthen your weaker areas by following them.

    In most of the sites, you have to purchase test sets to practice. However, some of the sites provide test sets with lower quality. Free tests are not up to the mark and only give a slight idea about the type of questions that come in the exam. During online practice, often notifications and internet disruption break your concentration.

    • Offline Practice: During offline practice through books or printed solved papers, you concentrate fully without having any distractions. Also, some aspirants together can take offline tests setting a time and giving each other feedback. Explanation from a fellow aspirant can often easier to understand a difficult topic.

    You can not give offline tests anywhere. You have to set a timer and have a quiet space to give offline tests. The analyzation process after giving offline tests is often time-consuming. This tends students to often not rectify their mistakes. Managing time during offline tests is often challenging and requires self-discipline.

    A balanced combination of both approaches is ideal for maximizing your preparation for the MAT Math section.

    MAT Exam Math Practice: Topicwise Breakdown

    Here are some sample questions from previous years on important chapters like algebra, geometry and trigonometry.

    Algebra Questions in MAT Exam

    Q1. What is the solution of the following equations?

    $2x + 3y = 12$ and $3x - 2y = 5$

    1) $x = 3, y = 2$

    2) $x = 2, y = 3$

    3) $x = -2, y = 3$

    4) $x = 3, y = -2$

    Answer:

    Given: The equations are $2x + 3y = 12$ and $3x - 2y = 5$.

    Find the values of the variables $x$ and $y$ by solving the simultaneous linear equations.

    Equation (1): $2x + 3y = 12$

    Equation (2): $3x - 2y = 5$

    Multiply equation (1) by 2 and equation (2) by 3 and add them:

    $2(2x + 3y) + 3(3x - 2y) = 2 \times 12 + 3 \times 5$

    $\Rightarrow 4x + 6y + 9x - 6y = 24 + 15$

    $\Rightarrow 13x = 39$

    $\Rightarrow x = 3$

    Substitute $x = 3$ into equation (1):

    $2 \times 3 + 3y = 12$

    $\Rightarrow 6 + 3y = 12$

    $\Rightarrow 3y = 12 - 6$

    $\Rightarrow 3y = 6$

    $\Rightarrow y = 2$

    Hence, the correct answer is $x = 3$, $y = 2$.

    Q2. If the equations $k(21x^2 + 24) + rx + (14x^2 - 9) = 0$ and $k(7x^2 + 8) + px + (2x^2 - 3) = 0$ have both roots common, then the value of $p/r$ is:

    1) $1/3$

    2) $2/5$

    3) $4/3$

    4) $7/5$

    Answer:

    Since the roots of the equations are common, the coefficients are in proportion.

    Equation 1 can be rewritten as:

    $(21k + 14)x^2 + rx + (24k - 9) = 0$

    Equation 2 can be rewritten as:

    $(7k + 2)x^2 + px + (8k - 3) = 0$

    Therefore,

    $\frac{21k+14}{7k+2} = \frac{24k-9}{8k-3}$

    $\Rightarrow \frac{r}{p} = \frac{24k-9}{8k-3}$

    $\Rightarrow \frac{r}{p} = \frac{3(8k-3)}{8k-3}$

    $\Rightarrow \frac{r}{p} = 3$

    $\Rightarrow \frac{p}{r} = \frac{1}{3}$

    Hence, the correct answer is $1/3$.

    Geometry and Mensuration in MAT Math Sample Papers

    Q1. In the following figure, DE is the angle bisector of ∠ADB while EF is the angle bisector of ∠AED, if AB = AC, BE : EA = 3 : 2 and ED II AC, then what is the EF : BD?

    1727155385466

    1. 2 : 3 (Correct answer)

    2. 1 : 1

    3. 5 : 3

    4. 10 : 9

    Answer:

    In triangle ABD, DE is the angle bisector of ∠ADB.

    By using the angle bisector theorem, we get,

    BE : EA = BD : DA = 3 : 2

    As ED || AC, BE : EA = BD : DC = 3 : 2

    Since AB = AC, ∠ABC = ∠ACD = ∠EDB (Since ED || AC).

    In triangle AED, EF is the angle bisector of ∠AED.

    Thus EA : ED = AG : GD = 2 : 3

    So, EF is parallel to BC.

    ∴ EDCF is parallelogram and DC=EF.

    Now we know that BD : DC = 3 : 2

    Therefore, BD : EF = 3 : 2

    ⇒ EF : BD = 2 : 3

    Hence, the correct answer is 2 : 3.

    Q2. If 12 spheres of the same size are made by melting a solid cylinder of 16 cm diameter and 2 cm height, then the diameter of each sphere will be:

    1. 2 cm

    2. 4 cm (Correct answer)

    3. 3 cm

    4. 6 cm

    Answer:

    Volume of cylinder
    $= \pi r^2 h = \pi \times 8^2 \times 2 = 128\pi ,\text{cm}^3$

    Let the radius of each sphere be $r ,\text{cm}$.

    According to the question,

    $12 \times \frac{4}{3} \pi r^3 = 128\pi$
    $\Rightarrow 16 \pi r^3 = 128\pi$
    $\Rightarrow r^3 = 8$
    $\Rightarrow r = 2 ,\text{cm}$

    $\therefore$ Diameter $= 2 \times 2 = 4 ,\text{cm}$

    Hence, the correct answer is $4 ,\text{cm}$.

    Trigonometry and Coordinate Geometry in MAT Practice Tests

    Q1. Which of the following is equal to (1/tanθ) + tan θ?

    1. secθ cosecθ

    2. 1

    3. cosecθ/secθ

    4. tan2θ

    Answer:

    Given: The trigonometric expression is $(\frac{1}{\tan\theta}) + \tan\theta$.

    We know the trigonometric identity $ \sec^2\theta = 1 + \tan^2\theta $.

    So, $(\frac{1}{\tan\theta}) + \tan\theta$
    $= \frac{1 + \tan^2\theta}{\tan\theta}$
    $= \frac{\sec^2\theta}{\tan\theta}$
    $= \frac{\sec^2\theta}{\sin\theta} \times \cos\theta$
    $= \sec\theta \csc\theta$

    Hence, the correct answer is $ \sec\theta \csc\theta $.

    Q2. Find the coordinates of the points where the graph 57x – 19y = 399 cuts the coordinate axes.

    1. x-axis at(–7, 0) and y-axis at (0, –21)

    2. x-axis at(–7, 0) and y-axis at (0, 21)

    3. x-axis at (7, 0) and y-axis at (0, –21)

    4. x-axis at (7, 0) and y-axis at (0, 21)

    Answer:

    Given the equation:
    $57x - 19y = 399$

    Divide the entire equation by $399$:

    $\frac{57x}{399} - \frac{19y}{399} = 1$
    $\Rightarrow \frac{x}{7} - \frac{y}{21} = 1 \quad \text{(i)}$

    Comparing with the standard equation of a line in intercept form:
    $\frac{x}{a} + \frac{y}{b} = 1$

    We get:
    $x$-intercept $a = 7$
    $y$-intercept $b = -21$

    Thus, the line $57x - 19y = 399$ cuts the axes at:
    $x$-axis at $(7, 0)$ and $y$-axis at $(0, -21)$

    Hence, the correct answer is $(7, 0)$ and $(0, -21)$.

    Key Formulas to Remember for MAT 2025 Mathematics:

    Mastering key formulas is crucial for solving MAT Mathematics questions quickly and accurately. This section highlights the essential formulas you must remember to boost your speed and score.

    Essential Algebraic Formulas for MAT 2025 Preparation

    Algebraic Identities of Two Variables
    • $(a+b)^2 = a^2 + 2ab + b^2$
    • $(a-b)^2 = a^2 - 2ab + b^2$
    • $a^2 + b^2 = (a+b)^2 - 2ab = (a-b)^2 + 2ab$
    • $a^2 - b^2 = (a+b)(a-b)$
    • $(x+a)(x+b) = x^2 + (a+b)x + ab$
    • $(a+b)^3 = a^3 + 3a^2b + 3ab^2 + b^3 = a^3 + b^3 + 3ab(a+b)$
    • $(a-b)^3 = a^3 - 3a^2b + 3ab^2 - b^3 = a^3 - b^3 - 3ab(a-b)$
    • $a^3 + b^3 = (a+b)(a^2 - ab + b^2)$
    • $a^3 - b^3 = (a-b)(a^2 + ab + b^2)$
    Algebraic Identities of Three Variables
    • $(a+b+c)^2 = a^2 + b^2 + c^2 + 2ab + 2bc + 2ca$
    • $a^2 + b^2 + c^2 = (a+b+c)^2 - 2ab - 2bc - 2ca$
    • $a^3 + b^3 + c^3 - 3abc = (a+b+c)(a^2 + b^2 + c^2 - ab - bc - ca)$
    • If $a+b+c = 0$, then $a^3 + b^3 + c^3 = 3abc$

    Trigonometric Formulas for Quick Solving

    Pythagoras theorem

    $\text{Hypotenuse}^2 = \text{Base}^2 + \text{Perpendicular}^2$

    Trigonomertic ratios

    • $\sin \theta = \frac{\text{Perpendicular}}{\text{Hypotenuse}}$
    • $\cos \theta = \frac{\text{Base}}{\text{Hypotenuse}}$
    • $\tan \theta = \frac{\text{Perpendicular}}{\text{Base}}$
    • $\csc \theta = \frac{\text{Hypotenuse}}{\text{Perpendicular}}$
    • $\sec \theta = \frac{\text{Hypotenuse}}{\text{Base}}$
    • $\cot \theta = \frac{\text{Base}}{\text{Perpendicular}}$

    Relationship between trigonometric ratios

    • $\sin \theta = \frac{1}{\csc \theta}$
    • $\cos \theta = \frac{1}{\sec \theta}$
    • $\tan \theta = \frac{1}{\cot \theta}$
    • $\csc \theta = \frac{1}{\sin \theta}$
    • $\sec \theta = \frac{1}{\cos \theta}$
    • $\cot \theta = \frac{1}{\tan \theta}$

    Basic identities of trigonometry


    • $\sin^2 \theta + \cos^2 \theta = 1$
    • $\sec^2 \theta - \tan^2 \theta = 1$
    • $\csc^2 \theta - \cot^2 \theta = 1$

    Complementary angles

    • $\sin (90^\circ - \theta) = \cos \theta$
    • $\cos (90^\circ - \theta) = \sin \theta$
    • $\csc (90^\circ - \theta) = \sec \theta$
    • $\sec (90^\circ - \theta) = \csc \theta$
    • $\tan (90^\circ - \theta) = \cot \theta$
    • $\cot (90^\circ - \theta) = \tan \theta$

    Geometry and Mensuration Formulas to Memorize

    Area of a triangle

    $\frac{1}{2} \times \text{Base} \times \text{Height}$

    Area of an equilateral triangle

    $\frac{\sqrt{3}}{4} \times \text{side}^2$

    Area of a Scalene triangle/Heron’s formula

    $\sqrt{s(s-a)(s-b)(s-c)}, \text{ where } a, b, \text{ and } c \text{ are the sides and } s = \frac{a+b+c}{2}$

    Area of a Parallelogram

    $\text{Base} \times \text{Height}$

    Area of a Rectangle

    $\text{Length} \times \text{Breadth}$

    Area of a Square

    $\text{Side} \times \text{Side}$

    Area of a Rhombus

    $\frac{1}{2} \times \text{Diagonal}_1 \times \text{Diagonal}_2$

    Area of a circle

    $\pi r^2, \text{ where } r = \text{radius}$

    Circumference of a circle

    $2 \pi r, \text{ where } r = \text{radius}$

    Volume of a cube

    $\text{side}^3$

    Volume of a cone

    $\frac{1}{3} \pi r^2 h, \text{ where } r = \text{radius and } h = \text{height}$

    Volume of a cylinder

    $2 \pi r h, \text{ where } r = \text{radius and } h = \text{height}$

    How to Use MAT 2025 Math Practice Tests Effectively

    MAT 2025 Practice tests will help you to rectify your mistakes and strengthen your weaknesses when you review them properly after each test. Otherwise, your efforts and invested time during these tests will not be able to fulfill its purpose.

    Time Management Tips for MAT 2025 Mathematics Section

    • During preparation for the exam, allot specific time limits for each section like geometry questions will take some more time than algebra questions.

    • Attempt the easier questions first and leave the lengthy ones for the end.

    • Set time limits for every section from the total time. The mathematics section will take 20-25 minutes to be attempted and revised.

    • Use shortcut tricks and formulae to solve the problems.

    • Trust your instincts and sharpen your mental calculations to save time.

    Setting a Study Schedule Around Practice Tests

    Create a fixed routine for every week and follow it strictly. This is a demo routine which will be useful during the preparation.

    Day 1: Morning- Arithmetic; Evening- Trigonometry

    Day 2: Morning- Algebra; Evening- Permutations & Combinations or Sequence & Series (Alternate weeks)

    Day 3: Morning- Geometry; Evening- Practice test

    Day 4: Morning- Analyze the practice test; Evening- Number system

    Day 5: Morning- Mensuration; Evening- Linear programming or Surds & Indices (Alternate weeks)

    Day 6: Morning- Arithmetic and set theory; Evening- Practice test

    Day 7: Morning & Evening- Review and revision

    Simulating Exam Conditions with Practice Tests

    If you are giving the offline test, then set a timer and sit in a quiet room without disturbance. Usually, the morning is a good time for offline tests. Online tests are already set up to simulate real exam situations. Turn off all the notifications during the test and focus on time management skills. Try to complete a whole test in one sitting without taking any type of breaks. At least attempt 2-3 full-length tests every week to get familiar with the actual exam.

    Creating Your Own Customized MAT Math Practice Sets

    After the review of some MAT 2025 mock test results, identify areas in which you need to focus more. Then create a practice test with questions more from those chapters and some of the questions from other sections. Follow the official exam question pattern and syllabus during the practice test. Choose questions from previous year's sample papers, various educational sites, and books written by top authors. Then set a timer and start taking that test.

    Common Challenges in MAT 2025 Mathematics and How to Overcome Them

    Here are some common challenges and techniques to overcome them in the MAT mathematics section.

    Struggling with Algebra? Practice Tips to Improve

    • Be mindful of common mistakes such as incorrect application of signs or forgetting some terms completely.

    • Solve various types of algebraic problems to get accustomed to every type of problem.

    • Sometimes, substituting values for variables can simplify expressions and make it easier to apply identities.

    Time Management Issues in MAT Math Section

    In the MAT exam, questions in the Mathematics section are comparatively easier than in other MBA entrance exams like CAT or XAT. So time should not be an issue in this section. Still, a proper time management strategy is always preferable.

    • During preparation, allot more time for lengthy questions.

    • Use shortcuts methods, tricks, and mental calculations to save time.

    • Attempt the easier questions first to boost your confidence. Leave the moderate or lengthy ones for the later part of the exam.

    • Eliminate the obvious wrong options. Then you can try to test the option to get the answer. This is a very fast approach to save time.

    How to Overcome Exam Anxiety in MAT Mathematics

    • Practice is the key to getting familiar with all types of questions. The more confident you are, the more anxiety decreases.

    • Simulate a real exam environment during practice sets to feel relaxed during the actual test.

    • Meditation and a good night’s sleep are always good to feel energized.

    • Make a good habit of eating healthy foods. Take a deep breath whenever you feel nervous. This will calm your nerves.

    • Stay positive and confident before and during the exam.

    Final Tips to Boost Your MAT 2025 Mathematics Preparation

    Here are some last-minute tips to boost your MAT Mathematics preparation.

    Revising Key Topics Before the MAT Exam

    • In the algebra section, revise all the algebraic identities formulae of two variables and three variables, linear and quadratic equations.

    • In the geometry section, focus more on circles, triangles, and their area, and circumference formulae. Also, revise the Pythagoras theorem.

    • In mensuration, check all the formulae of cone, cylinder and cube.

    • In the number system, memorize all the divisibility rules and the relationship between HCF & LCM.

    • In the arithmetic section, focus mainly on profit & loss and their various formulae like successive discounts. Also, in the time-speed-distance section, revise relative speed and races.

    Last Minute Preparation Tips for MAT Math Success

    Main preparation has already been done long before the last week of the exam.

    • Give short practice tests and review those results.

    • Revise key concepts and formulae.

    • Stay calm and try to avoid exam stress. Meditation is a good way to release stress.

    What to Avoid During the Final Days of Preparation

    Here are some of the things you should avoid during the final week of preparation.

    • Do not try to learn new topics in the final days of the preparation. Rather focus on the topics you are already familiar with and strengthen those concepts.

    • Do not spend too much time reading and stay awake late at night. Try to relax, listen to songs and get enough sleep.

    • Do not compare your preparation with others. Stay positive and confident about your strategies and abilities.

    Frequently Asked Questions (FAQs)

    Q: What is the structure of the MAT 2025 exam?
    A:

    The MAT 2025 exam comprises 150 multiple-choice questions divided into five sections:

    • Language Comprehension – 30 questions

    • Mathematical Skills – 30 questions

    • Data Analysis & Sufficiency – 30 questions

    • Intelligence & Critical Reasoning – 30 questions

    • Indian & Global Environment – 30 questions

    Each correct answer awards 1 mark, while each incorrect answer incurs a penalty of 0.25 marks. The total duration of the exam is 150 minutes, with no sectional time limits. 

    Q: Can I use MAT 2025 practice questions for other MBA entrance exams?
    A:

    Yes, MAT 2025 practice questions can be beneficial for other MBA entrance exams like CMAT and ATMA. The sections on Language Comprehension, Mathematical Skills, and Intelligence & Critical Reasoning are common across these exams. However, it's important to also focus on the specific sections unique to each exam.

    Q: Are there sectional cut-offs in the MAT exam for Mathematics?
    A:

    No. There are no sectional cut-offs in the MAT exam for Mathematics. But if you score good numbers in Mathematics, then it will make a good impact on your overall marks.

    Q: How many questions are there in the MAT Quantitative Ability section?
    A:

    Till last year, in MAT exam out of 200 questions, 40 questions were from mathematical skills. This year's syllabus has been changed. Now 30 out of 150 questions are from mathematics, which makes it 20% of total numbers. All questions are multiple-choice questions with 4 options.

    Q: What is the negative marking scheme for the MAT Mathematics section?
    A:

    Every question in MAT Mathematics sections holds the same weight of mark 1 and for each wrong answer, there will be a deduction of 0.25.

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