Number System Fundamentals for Competitive Exams โ€” WalkSelf
โฑ 2h 42m ๐Ÿ“š 27 lessons

Number System Fundamentals for Competitive Exams

Build a strong foundational understanding of number systems to confidently solve quantitative aptitude problems in various competitive examinations.

  • ๐Ÿ’ฌ AI instructor
    Ask about any lesson and get a clear answer instantly, anytime.
  • ๐Ÿ• Start anytime
    No schedules or deadlines โ€” learn at your own pace, whenever suits you.
  • ๐ŸŒ In English
    Lessons, tasks and certificate โ€” all fully in your language.

About this course

Mastering the Number System is crucial for success in any quantitative aptitude section. This course provides a clear, structured path to understanding the core principles that underpin all numerical operations. By engaging with this course, you will develop a robust conceptual framework for numbers, enabling you to approach complex problems with clarity and efficiency. You will gain the skills to identify number patterns, apply logical rules, and solve a wide range of number-related questions quickly and accurately. What you'll learn: Understand the classification and properties of various number types, including natural, whole, integers, rational, and irrational numbers. Apply divisibility rules and remainder theorems to efficiently solve problems involving large numbers. Master concepts of HCF (Highest Common Factor) and LCM (Lowest Common Multiple) and their applications in problem-solving. Practice techniques for working with fractions, decimals, powers, and roots, including simplification methods. Learn fundamental principles of prime numbers, composite numbers, and their unique characteristics. Develop strategies for solving problems involving sequences and series, such as arithmetic and geometric progressions. Analyze and solve problems related to unit digits, number of zeros, and counting factors. The course begins with a thorough introduction to number classifications and their fundamental properties. It then progresses through essential topics like divisibility rules, prime factorization, HCF and LCM, and operations with various number forms, culminating in advanced problem-solving strategies. This course is designed for absolute beginners with no prior experience in advanced number theory, as well as those looking to refresh and strengthen their foundational mathematical skills for competitive exams. No specific mathematical prerequisites are required beyond basic arithmetic. Begin your journey to numerical proficiency and unlock your potential in quantitative aptitude.

What you'll get

  • ๐Ÿ“œ Certificate of completion
    Add it to your LinkedIn profile
  • ๐Ÿ’ฌ Personal AI tutor
    Stuck on a lesson? Ask your built-in tutor anything, any time.
  • โ™พ๏ธ Lifetime access
    Come back anytime, no expiry
  • ๐Ÿ“ฑ Phone or computer
    Works anywhere, any device
  • ๐Ÿ’ธ 14-day refund
    No questions asked
  • โšก Short & focused
    2h 42m of practical content

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Frequently asked

What do I need to take this course? +

Just a phone or computer with internet. No installs, no special hardware.

How do I pay? +

By card via Stripe. We donโ€™t store card details โ€” Stripe handles them securely.

Can I get a refund? +

Yes โ€” full refund within 14 days, no questions asked.

How long will I have access? +

Forever. Once you purchase, the course is yours to revisit anytime.

Will I get a certificate? +

Yes. On completion you'll receive a certificate you can add to your LinkedIn profile.

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