Introduction to Fractions

Learn how fractions work, including numerators and denominators. Let’s get started! πŸš€

Introduction to Fractions - introduction visual

Video Lesson

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Introduction to Fractions poster

Flashcards

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Explanation of fractions with a pizza divided into eight slices, illustrating one-eighth and three-eighths fractions.Explanation of fractions with numerators and denominators, showing a pizza divided into eight equal parts.Understanding fractions with examples, showing 4 out of 9 coloured parts in a circle and an unequally divided rectangle.Applying fractions to real-world examples, including finding 3/4 of 20 cm using a ruler and 5/6 of 2 hours using a clock.Splitting Β£50 using fractions: the calculation shows it is divided into 10 parts, 1 part = Β£5, your share = 3 parts, total = Β£15.

πŸ›ŽοΈ What is a Fraction?

  • A fraction shows part of a whole.
  • For example, if a pizza is cut into 8 equal slices and you take 3, the fraction is 3/8.

πŸ›ŽοΈ Parts of a Fraction (Example: 3/8)

  • The numerator (3) shows how many parts are taken.
  • The denominator (8) shows how many equal parts the whole is split into.

πŸ›ŽοΈ Exam Rule: Equal Parts

  • Fractions only work when the whole is divided into equal parts.
  • If the parts are not equal, you cannot write a correct fraction.

πŸ›ŽοΈ How Do You Find a Fraction of an Amount?

  • Divide the total by the denominator to find one part: 20 Γ· 4 = 5.
  • Multiply that by the numerator to get the answer: 5 Γ— 3 = 15.
  • So, 3/4 of 20 = 15.

πŸ›ŽοΈ Finding Missing Fractions

  • The parts of a whole must add up to 1.
  • To find a missing fraction, subtract the known fractions from 1.

Practice Questions

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Interactive Activity

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