IM 7.2.2 Practice: Introducing Proportional Relationships with Tables

When Han makes chocolate milk, he mixes 2 cups of milk with 3 tablespoons of chocolate syrup. Here is a table that shows how to make batches of different sizes. Use the information in the table to complete the four statements below. Some terms are used more than once.[br][br][img]data:image/png;base64,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[/img]
A certain shade of pink is created by adding 3 cups of red paint to 7 cups of white paint. Complete the table and answer the questions below.
How many cups of red paint should be added to 1 cup of white paint?
What is the constant of proportionality?[br]
A map of a rectangular park has a length of 4 inches and a width of 6 inches. It uses a scale of 1 inch for every 30 miles.
What is the actual area of the park? Show how you know.
The map needs to be reproduced at a different scale so that it has an area of 6 square inches and can fit in a brochure.
At what scale should the map be reproduced so that it fits on the brochure? Show your reasoning.
Noah drew a scaled copy of Polygon P and labeled it Polygon Q.
If the area of Polygon P is 5 square units, what scale factor did Noah apply to Polygon P to create Polygon Q? Explain or show how you know.
Select [b]all[/b] the ratios that are equivalent to each other.
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Information: IM 7.2.2 Practice: Introducing Proportional Relationships with Tables