Janelle's Coffee Shop can make lattes with either whole milk or nonfat milk. On Saturday, Janelle's Coffee Shop went through 13 7/12 cartons of whole milk and 6 11/12 cartons of nonfat milk. How much more whole milk was used than nonfat milk? Write your answer as a fraction or as a whole or mixed number. _____ cartons

Convert to Improper Fractions: Step 1: Convert mixed numbers to improper fractions for easier calculation. 13 7/12 becomes (12*13 + 7)/12 = 163/12. 6 11/12 becomes (12*6 + 11)/12 = 83/12. Find Milk Difference: Step 2: Subtract the amount of nonfat milk from the amount of whole milk to find the difference. 163/12 - 83/12 = (163 - 83)/12 = 80/12. Simplify Fraction: Step 3: Simplify the fraction 80/12 to its lowest terms. 80/12 = 20/3, which is 6 2/3 when converted to a mixed number.

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Janelle's Coffee Shop can make lattes with either whole milk or nonfat milk. On Saturday, Janelle's Coffee Shop went through $13\frac{7}{12}$ cartons of whole milk and $6\frac{11}{12}$ cartons of nonfat milk. How much more whole milk was used than nonfat milk? $\newline$ Write your answer as a fraction or as a whole or mixed number. $\newline$ $\_\_\_\_$ cartons

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Math Problems

Grade 6

Add and subtract mixed numbers: word problems

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Q. Janelle's Coffee Shop can make lattes with either whole milk or nonfat milk. On Saturday, Janelle's Coffee Shop went through

13\frac{7}{12}

cartons of whole milk and

6\frac{11}{12}

cartons of nonfat milk. How much more whole milk was used than nonfat milk?

\newline

Write your answer as a fraction or as a whole or mixed number.

\newline

\_\_\_\_

cartons

Convert to Improper Fractions: Step $1$ : Convert mixed numbers to improper fractions for easier calculation. $\newline$ $13 \frac{7}{12}$ becomes $(12\times13 + 7)/12 = \frac{163}{12}$ . $\newline$ $6 \frac{11}{12}$ becomes $(12\times6 + 11)/12 = \frac{83}{12}$ .
Find Milk Difference: Step $2$ : Subtract the amount of nonfat milk from the amount of whole milk to find the difference. $\frac{163}{12} - \frac{83}{12} = \frac{163 - 83}{12} = \frac{80}{12}.$
Simplify Fraction: Step $3$ : Simplify the fraction $\frac{80}{12}$ to its lowest terms. $\newline$ $\frac{80}{12} = \frac{20}{3}$ , which is $6 \frac{2}{3}$ when converted to a mixed number.