- Word Problem Involving Fractions and Division
- Modeling Division of a Whole Number by a Fraction
- Fact Families for Multiplication and Division of Fractions
- Fraction Division
- Division Involving a Whole Number and a Fraction
- The Reciprocal of a Number
- Word Problem Involving Fractions and Multiplication
- Multiplication of 3 Fractions
- Modeling Multiplication of Proper Fractions
- Determining if a Quantity is Increased or Decreased When Multiplied by a Fraction
- Product of a Fraction and a Whole Number Problem Type 2
- Fraction Multiplication
- Introduction to Fraction Multiplication
- Product of a Fraction and a Whole Number: Problem Type 1
- Product of a Unit Fraction and a Whole Number
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Word Problem Involving Fractions and Multippcation
A food joint used five pounds of vegetables during a lunch rush. If they used one-twelfth as much meat, how many pounds of meat did they use?
Solution
Step 1:
Number of pounds of vegetables used = 5
Step 2:
Number of pounds of meat used = $frac{1}{12}$ of 5 pounds
= $frac{1}{12}$ × 5 = $frac{5}{12}$ pounds.
A cook used seven kilograms of rice for a dinner party. If the guests only ate three-fifths of the rice he cooked, how much did they eat?
Solution
Step 1:
Number of kilograms of rice cooked = 7
Step 2:
Number of kilograms of rice eaten
= $frac{3}{5}$ of 7 = $frac{3}{5}$ × 7
= $frac{3}{5}$ × $frac{7}{1}$ = $frac{(3×7)}{(5×1)}$
= $frac{21}{5}$ = 4$frac{1}{5}$
Each day a company used nine-tenths of a box of paper. How many boxes would they have used after three days?
Solution
Step 1:
Number of boxes of paper used per day = $frac{9}{10}$
Step 2:
Number of boxes of paper used in three days
= 3 × $frac{9}{10}$ = $frac{3}{1}$ × $frac{9}{10}$
= $frac{(3×9)}{(1×10)}$ = $frac{27}{10}$ = 2$frac{7}{10}$