Most Important 25 Quant Questions PDF for IIMB UG 2025

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Nov 20, 2025

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    Most Important 25 Quant Questions PDF for IIMB UG 2025

    IIMB UG 2025 Quant Questions PDF: The Indian Institute of Management Bangalore (IIMB) offers an exceptional undergraduate program, but getting admitted to this prestigious institution requires clearing their entrance exam. One of the key sections of the IIMB UG entrance exam is Quantitative Aptitude (QA), which tests candidates on their mathematical and analytical abilities. To help you prepare effectively, we've curated a list of the Top 25 Quant Questions for IIMB UG, along with essential strategies and sample questions to help you succeed in this section.

    IIMB UG 2025 Quant Questions PDF

    To ease your preparation process, we have created an IIMB UG 2025 Quant Questions PDF. This PDF contains the most important Quant questions in the IIMB UG entrance exam. By solving these questions, you can assess your current level of preparation and focus on areas that need improvement.

    Make sure to download the PDF and start practicing regularly. A strong focus on solving problems can help you understand the exam pattern and the type of questions you are likely to encounter. You’ll find that with consistent practice, your confidence will increase.

    IIMB UG Quant Formulas PDF

    Quantitative Aptitude requires familiarity with several important formulas and shortcuts that can make problem-solving faster and more efficient. To assist with this, we’ve compiled an IIMB UG Quant Formulas PDF. This comprehensive list of formulas covers key topics in arithmetic, algebra, geometry, and data interpretation, all essential for the exam.

    Having this Quant Formulas PDF handy during your study sessions can help you quickly recall important formulas. It’s crucial to not only memorize these formulas but also practice using them in various types of questions. This will ensure that you can apply the right formula in the heat of the moment during the exam.

    How to Solve These Top 25 Quant Questions for IIMB UG Exam

    Solving Quantitative Aptitude questions in the IIMB UG exam can be challenging if you are not prepared. Here’s a step-by-step guide to tackle these questions effectively:

    1. Understand the Problem: Read the question carefully before diving into the solution. Ensure that you understand the concepts involved.

    2. Identify Key Information: Highlight or note down the important values, variables, and relationships given in the question.

    3. Choose the Right Approach: Decide on the method you will use to solve the question. Whether it’s algebraic manipulation, a geometric approach, or applying a specific formula, having a strategy will help save time.

    4. Work Through the Problem Step by Step: Avoid jumping to conclusions. Solve the problem in a systematic manner, and double-check each step as you go.

    5. Practice Time Management: During your practice, always time yourself. Speed and accuracy are equally important in the IIMB UG exam. Try to solve the questions within a set time limit to develop a feel for the exam pressure.

    6. Review Your Mistakes: After solving a problem, always review the solution to understand your mistakes. This will help you improve and avoid making similar errors in the future.

    Also Take, IIMB UG Mock Tests

    IIMB UG Quant Sample Questions Set

    Here’s a sample set of IIMB UG Quant Questions that will help you practice and enhance your problem-solving skills:

    Question 1

    Let a, b, c, d be positive integers such that a + b + c + d = 2023. If a : b = 2 : 5 and c : d = 5 : 2 then the maximum possible value of a + c is________.


    Question 2

    The length of the line segment joining the two intersection points of the curves $$y = 4970 - |x|$$ and $$y = x^{2}$$ is_________.


    Question 3

    If $$4^{\log_2 x} - 4x + 9^{\log_3 y} - 16y + 68 = 0$$, then $$y - x$$ equals:


    Question 4

    The Set of real values of x for which the inequality $$\log_{27}8\le\log_3x<9^{\ \frac{\ 1}{\log_23}}$$ holds is


    Question 5

    In a flat race, A beats B by 15 m and C by 29 m. When B and C run over the same course together, B wins by 15 m. The length of the course is


    Question 6

    40 men can complete the work in 48 days. 64 men started and did the same work for x days. After x days, 32 men increased, so the remaining work is completed in $$16\dfrac{2}{3}$$ days, then what is the value of x?

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