Fractions practice

Multiply mixed numbers

Convert mixed numbers into single fractions before multiplying and expressing the product clearly.

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Convert each mixed number to an improper fraction. Cancel common factors when useful, multiply and simplify. Convert an improper result to a mixed number when that form helps interpret the quantity.

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Learning objective

What this activity builds

Preserve each mixed number as one quantity rather than multiplying its whole and fractional parts separately.

Worked example

Find 1 1/2 × 2 2/3.

(3/2) × (8/3) = 4.

One and one-half equals 3/2, while two and two-thirds equals 8/3. Their product is 24/6, or 4. Converting first ensures that every part of each mixed number is included.

Teaching notes

Make the practice count

  • Check both mixed-to-improper conversions before multiplication begins.
  • Estimate using nearby whole numbers to catch a badly scaled result.
  • Use an area or distributive explanation if the conversion feels disconnected from the original amounts.

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Math SheetNameScoreTeacherDate/ 10Multiplying Mixed NumbersConvert mixed numbers to improper fractions before multiplying.1.8103×3442.6103×41023.343×1354.348×1365.8103×2586.343×2477.2109×3558.7106×21069.359×34310.252×132math-sheet.comPage 1 / 1

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Printable divide mixed numbers worksheet preview

Fractions

Divide mixed numbers

Convert mixed quantities to improper fractions, divide them exactly and interpret the resulting quotient.

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