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- Solve each proportion and check with cross products.\dfrac{x}{27} = \dfrac{4}{9}\dfrac{10}{16} = \dfrac{n}{24}\dfrac{36}{b} = \dfrac{9}{5}\dfrac{14}{21} = \dfrac{22}{c}\dfrac{18}{w} = \dfrac{24}{28}
- Solve each proportion with decimals and negative numbers and check.\dfrac{1.5}{0.4} = \dfrac{p}{2.8}\dfrac{-8}{d} = \dfrac{-12}{9}\dfrac{r}{35} = \dfrac{-6}{14}\dfrac{q}{\frac{2}{3}} = \dfrac{9}{4}\dfrac{4.8}{6} = \dfrac{1.2}{t}
- Word problem: coins stamped by a mint's coin press over time.
- Word problem: cloth woven by a loom at a craft fair.
- Check Andre's solution of a proportion by putting his answer back in.
- Solve two related proportions and compare them using cross products.
- Word problem: olive oil from kilograms of olives.
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Solving a proportion: the lesson ›More Chapter 3 worksheets: Proportional relationships
- 3.1Unit rates when the amounts are fractions
- 3.2What a proportion says
- 3.3The constant of proportionality and proportional tables
- 3.4Recognizing a proportional relationship in a graph
- 3.5Recognizing a proportional relationship in an equation
- 3.6Solving a proportion
- 3.7Setting up proportions from word problems
- 3.8Currency exchange
- 3.9Flow rate