Numbers Crash Course for CAT/XAT/GMAT/GRE & other entrances
Master Quantitative Aptitude! Learn number concepts, formulas, tricks & shortcuts for quick problem-solving. Boost your skills!
Course Content
Numbers Crash Course for CAT/XAT/GMAT/GRE & other entrances is an all-levels Udemy course taught by Srinivasa Rao Gorantla. It runs 4h 36m, is taught in English, and includes a certificate of completion. Learners rate it 4.7 out of 5 from 20 reviews, with 70 students enrolled. It is a paid course, first published September 2020.
Master Numbers for Entrance Exams: Unlock Your Score!
Numbers are a crucial component of many entrance examinations globally and in India. Whether you're preparing for the CAT, GMAT, GRE, XAT, IIFT, SNAP, SSB, Bank PO, or other competitive exams, a strong grasp of number concepts is essential. While seemingly complex, mastering key rules, shortcuts, tricks, and a clear approach to problem-solving can significantly boost your marks. This course provides a comprehensive breakdown of essential number topics for graduate and post-graduate entrance exams.
Here's what you'll learn:
- Number Classification: Understand different types of numbers and their properties.
- Divisibility Rules: Quickly determine if a number is divisible by another.
- Factors & Related Concepts: Explore the number of factors and related mathematical ideas.
- Co-primes & Related Concepts: Learn about co-prime numbers and their applications.
- Number and its Reverse: Analyze the relationship between a number and its reverse.
- Sum & Product of Numbers: Discover connections between the sum and product of numbers.
- Squares & Cubes: Important observations and patterns related to squares and cubes.
- I.G.P of a Number: Understand the concept of the least common multiple.
- L.C.M & H.C.F: Master finding the least common multiple and highest common factor.
- Successive Division: A powerful technique for number manipulation.
- Finding Unit & Last Two Digits: Learn efficient methods to determine the unit and last two digits of a number.
- Remainders: Explore pattern methods, the remainder theorem, and the binomial theorem for solving remainder problems.
- Fermat’s Theorem: Understand and apply Fermat's Little Theorem.
- Wilson’s Theorem: Learn about Wilson's Theorem and its applications.
Maximize Your Learning:
For optimal results, we recommend a structured approach:
- Concept Review: Begin by reviewing the concept videos – even if you feel confident, a quick refresher is beneficial.
- Practice Questions: Work through the practice questions. Pause the video for each question, carefully analyze it, and attempt to solve it independently.
- Video Review: After attempting the question, continue watching the video to understand the solution and any nuances.
Hire the developers behind TutorialSearch.io
We built this site — full-stack web apps, AI integration & automation. Tell us what you need and we'll build yours.