IM 6.3.9 Lesson: Solving Rate Problems

How much is shaded?[br][br][img]data:image/png;base64,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[/img]
How much is shaded?[br][br][img]data:image/png;base64,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[/img]
How much is shaded?[br][br][img]data:image/png;base64,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[/img]
Your teacher will give you a set of cards showing different offers.[br]Find card A and work with your partner to decide whether the offer on card A is a good deal. [br][br]What did you decide? Explain or show your reasoning.[br]
Your teacher will give you a set of cards showing different offers.[br]Next, split cards B–E so you and your partner each have two.[br][br]Decide individually if your two cards are good deals. [br][br]What did you decide? Explain your reasoning.
Your teacher will give you a set of cards showing different offers.[br]Next, split cards B–E so you and your partner each have two.[br][br]For each of your cards, explain to your partner if you think it is a good deal and why. Listen to your partner’s explanations for their cards. If you disagree, explain your thinking.[br][br]Revise any decisions about your cards based on the feedback from your partner.[br][br]When you and your partner are in agreement about cards B–E, place all the cards you think are a good deal in one stack and all the cards you think are a bad deal in another stack. [br][br]List your which cards are in which stack below. Explain your reasoning.
Time to make your own deal! Read the information on card F and then decide what you would charge if you were the clerk. When your teacher signals, trade cards with another group and decide whether or not you would take the other group’s offer.[br][br]Keep in mind that you may offer a fair deal or an unfair deal, but the goal is to set a price close enough to the value it should be that the other group cannot immediately tell if the deal you offer is a good one.[br][br]Type the deal you created below.
Wild animals from around the world wanted to hold an athletic competition, but no one would let them on an airplane. They decided to just measure how far each animal could sprint in one minute and send the results to you to decide the winner.[br][br]You look up the following information about converting units of length:[br]1 inch = 2.54 centimeters[br][br][img]data:image/png;base64,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[/img][br][br]Which animal sprinted the farthest?
What are the place rankings for all of the animals?

IM 6.3.9 Practice: Solving Rate Problems

This package of sliced cheese costs $2.97.
How much would a package with 18 slices cost at the same price per slice? Explain or show your reasoning.
A copy machine can print 480 copies every 4 minutes. For each question, explain or show your reasoning.
How many copies can it print in 10 minutes?
A teacher printed 720 copies. How long did it take to print?
Order these objects from heaviest to lightest.[br](Note: 1 pound = 16 ounces, 1 kilogram ≈ 2.2 pounds, and 1 ton = 2,000 pounds)[br][br][img]data:image/png;base64,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[/img]
Andre sometimes mows lawns on the weekend to make extra money. Two weeks ago, he mowed a neighbor’s lawn for [math]\frac{1}{2}[/math] hour and earned $10. Last week, he mowed his uncle’s lawn for [math]\frac{3}{2}[/math] hours and earned $30. This week, he mowed the lawn of a community center for 2 hours and earned $30.[br][br]Which jobs paid better than others? Explain your reasoning.
Calculate and express your answer in decimal form.
[math]\frac{1}{2}\cdot17[/math]
[math]\frac{3}{4}\cdot200[/math]
[math]\left(0.2\right)\cdot40[/math]
[math]\left(0.25\right)\cdot60[/math]
Here is a polygon. Decompose this polygon so that its area can be calculated. All measurements are in centimeters.
Calculate its area. Organize your work so that it can be followed by others.

Information