Succeeding in competitive business school entrance exams requires a rock-solid grasp of quantitative aptitude, starting with the very core of mathematics: number systems. This course offers a structured approach to understanding how numbers behave, allowing you to solve complex quantitative problems quickly and accurately. You will transition from basic numerical properties to advanced problem-solving strategies used in modern aptitude tests.
Through clear explanations and step-by-step written examples, you will learn to dissect and solve questions on divisibility, remainders, factors, and base systems. We begin with essential definitions and classification of numbers before moving into complex algebraic properties and modern shortcut techniques that save precious time during exams.
What you'll learn:
- Understand the classification of numbers, including prime, composite, rational, and irrational properties
- Master divisibility rules and find remainders using advanced theorems such as Fermat's and Euler's
- Calculate the number of factors, sum of factors, and trailing zeroes in large factorials
- Solve complex problems involving highest common factors (HCF) and lowest common multiples (LCM)
- Apply base system conversions and arithmetic operations in non-decimal bases
- Practice modern quantitative shortcut techniques to increase speed and accuracy under exam conditions
This text-based course is designed to take you from foundational concepts to exam-level proficiency. You will explore comprehensive written explanations of key mathematical theories, analyze detailed step-by-step solutions to common exam patterns, and practice with targeted exercises designed to reinforce your analytical thinking.
This course is ideal for beginners starting their preparation for MBA entrance exams and competitive aptitude tests, as well as those looking to strengthen their mathematical foundations. No advanced mathematical background is required to begin.
Start building your quantitative foundation today and approach your exams with complete confidence.
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