IPMAT Quantitative Aptitude Mastery
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IPMAT Quantitative Aptitude theory and practice questions
Table of Contents
- 1. Number Systems and Arithmetic Mastery
- 2. Algebraic Expressions and Equations
- 3. Modern Maths: Sets, Functions, and Relations
- 4. Geometry and Mensuration for IPMAT
- 5. Data Handling and Probability
First chapter preview
A short excerpt from chapter 1. The full book contains 5 chapters and 4,276 words.
Key Concepts
This chapter covers essential arithmetic foundations for IPMAT Quantitative Aptitude: divisibility, HCF/LCM, remainders, ratios, percentages, profit-loss, and simple/compound interest. You need these because most mixed questions reduce to a few standard rules.
You MUST know:
- Divisibility rules (by 2, 3, 4, 5, 6, 8, 9, 10) and how to use them quickly.
- HCF (GCD): largest number dividing given integers; LCM: smallest common multiple.
- Remainders theorem: dividing by a number gives a remainder less than the divisor.
- Number properties: parity (even/odd), squares/cubes parity, remainder patterns.
- Ratios: conversion to fractions/percentages; using unitary method.
- Percentages: increase/decrease; “base × rate/100”.
- Profit/Loss: Profit% = (Profit/CP)×100, Loss% = (Loss/CP)×100, and SP = CP ± Profit/Loss.
- Simple Interest (SI): SI = (P×R×T)/100, Total Amount = P + SI.
- Compound Interest (CI): Amount = P(1+R/100)^T, CI = Amount − P.
- Exam mindset: choose the rule that matches the structure (divisibility vs HCF/LCM vs remainder vs ratio/percent).
Before you continue (check):
Can you find HCF and LCM using prime factorization and then use the remainder rule to solve a “remainder on division” question?
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Key Terms
HCF (Highest Common Factor) - largest number that divides two or more integers exactly.
LCM (Least Common Multiple) - smallest number that is a multiple of two or more integers.
Prime Factorization - writing a number as a product of primes (e.g., 60 = 2^2 × 3 × 5).
Remainder Theorem (Divison Rule) - when A is divided by B, remainder r satisfies: A = B×q + r, with 0 ≤ r CP; Loss - SP CP; Loss means SP < CP. Draw a quick comparison line.
- SI vs CI mix-up: SI grows linearly: Amount = P(1 + R/100 × T). CI grows by compounding: Amount = P(1 + R/100)^T.
Exam-focused tips
- Write formulas first, then substitute values; markers reward correct method even if arithmetic slips.
- For word problems, convert everything to CP/SP/Principal/Rate/Time before calculating.
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Quick Reference
Key formulas/rules
- Divisibility:
- by 2: last digit even
- by 5: last digit 0 or 5
- by 3 or 9: sum of digits divisible by 3 or 9
- by 4: last 2 digits divisible by 4
- by 8: last 3 digits divisible by 8
- Division algorithm: If a
About this book
"IPMAT Quantitative Aptitude Mastery" is a study guide book by Nishit Srivastava with 5 chapters and approximately 4,276 words. IPMAT Quantitative Aptitude theory and practice questions.
This book was created using Inkfluence AI, an AI-powered book generation platform that helps authors write, design, and publish complete books. It was made with the Study Guide Generator.
Frequently Asked Questions
What is "IPMAT Quantitative Aptitude Mastery" about?
IPMAT Quantitative Aptitude theory and practice questions
How many chapters are in "IPMAT Quantitative Aptitude Mastery"?
The book contains 5 chapters and approximately 4,276 words. Topics covered include Number Systems and Arithmetic Mastery, Algebraic Expressions and Equations, Modern Maths: Sets, Functions, and Relations, Geometry and Mensuration for IPMAT, and more.
Who wrote "IPMAT Quantitative Aptitude Mastery"?
This book was written by Nishit Srivastava and created using Inkfluence AI, an AI book generation platform that helps authors write, design, and publish books.
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