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Mathematics / Real Numbers

Mathematics / Real Numbers

A number which can be represented by a unique point on the number line and a number whose square is non-negative is called a real number. Between two real numbers there exists infinitely many real numbers. This includes both rational and irrational numbers. Infinity is not a real number.

    • Introduction to Real Numbers
    • Euclid's Division Lemma
    • The Fundamental Theorem of Arithmetic
    • Irrational Numbers - Revision
    • Rational Numbers and Their Decimal Expansions - Revision
    • Review of Real Numbers
    • Euclid's Division Algorithm
    • Theorems to prove a number is irrational
    • Theorems on rational numbers
    • Some Applications of the Fundamental Theorem of Arithmetic
  • The Number System -- Summary

    Learnhive Lesson on The Number System

    • Accessed by: 217 Students

    Irrational Numbers -- Summary

    Learnhive Lesson on Irrational Numbers

    • Accessed by: 135 Students

    Real Numbers -- Summary

    Learnhive Lesson on Real Numbers

    • Accessed by: 142 Students

    Euclids Division Lemma -- Summary

    Learnhive Lesson on Euclids Division Lemma

    • Accessed by: 111 Students

    Fundamental Theorem of Arithmetic -- Summary

    Learnhive Lesson on Fundamental Theorem of Arithmetic

    • Accessed by: 115 Students

    Real Numbers

    Learnhive Lesson on Real Numbers

    • Accessed by: 103 Students




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