Fraction Slice: Pizza Parlor

A fraction is an amount made from equal parts of one whole; equivalent fractions re-slice the same amount, and fractions can be combined only after their parts use a common slice size.

MathematicsAges 8-13~24 min🎙️ Voice tutor
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What your child will figure out

  • Build and name a proper fraction by cutting one whole into equal parts and selecting the numerator's count.
  • Demonstrate equivalence by re-slicing one fixed gap into a finer number of equal pieces without changing its amount.
  • Add or subtract fractions by converting both amounts to a common slice size, then fitting the result into a gap.
  • Compare unlike fractions by the length they cover on equal wholes rather than by numerator or denominator alone.

The levels

  1. The three-quarter order

    Predict, cut a pizza into four equal slices, serve three into a 3/4 order, observe the exact edge, and explain numerator and denominator roles.

  2. Same order, finer slices

    Predict and build 6/8 against the unchanged 3/4 order, then explain equivalence as the same covered amount with finer slicing.

  3. Two amounts, one order

    Convert 1/2 and 1/4 to common quarter-slices, combine them as 3/4, and explain why denominators are not added.

  4. Which pizza serves more?

    Transfer the part-whole model to compare 2/3 and 3/5 on equal pizzas and select the fraction covering more of a whole.

  5. The two-fifths lunch

    Build 2/5 with a new odd denominator and explain that the numerator counts selected equal parts.

  6. Thirds become twelfths

    Scale 2/3 to 8/12 while keeping the covered amount fixed and explain why both fraction numbers scale together.

  7. Two recipes, sixths

    Convert 1/3 and 1/2 to sixths and combine them as 5/6 without revealing the result before the child acts.

  8. Save what remains

    Subtract 1/2 from 3/4 by rewriting the half as quarters and serving the positive difference.

  9. A close-call comparison

    Compare 5/8 and 2/3 by aligned endpoints, resisting the larger-numerator and larger-denominator shortcuts.

  10. The twelve-slice special

    Find twelfths as the least common slice for 1/4 + 1/3 and combine 3/12 with 4/12.

  11. Sixths after the takeaway

    Subtract 1/3 from 5/6 using sixths and represent the equivalent result in the required slice size.

  12. Chef's closest call

    Transfer all campaign reasoning to distinguish the close pair 8/11 and 9/12 on equal wholes.

Ready when they are.

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