
Lesson 08: Linear Functions | Unit 5: Functions and Volume
Presentation
•
Mathematics
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8th Grade
•
Medium
+5
Standards-aligned
Wayground Content
Used 3+ times
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17 Slides • 10 Questions
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Multiple Choice
Two cars drive on the same highway in the same direction. The graphs show the distance, d , of each car as a function of time, t . Which car drives faster?
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Open Ended
Explain how you know which car drives faster based on the graph.
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Open Ended
For Service B, is the additional charge per mile greater or less than 30 cents per mile of the trip? Explain your reasoning.
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Multiple Choice
Kiran and Clare like to race each other home from school. They run at the same speed, but Kiran’s house is slightly closer to school than Clare’s house is. On a graph, their distances (in meters) from their homes is a function of the time (in seconds) from when they begin the race. As you read the graphs left to right, would the lines go up or down?
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Multiple Choice
Kiran and Clare like to race each other home from school. They run at the same speed, but Kiran’s house is slightly closer to school than Clare’s house is. On a graph, their distances (in meters) from their homes is a function of the time (in seconds) from when they begin the race. What is different about the lines representing Kiran’s run and Clare’s run?
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Multiple Choice
Kiran and Clare like to race each other home from school. They run at the same speed, but Kiran’s house is slightly closer to school than Clare’s house is. On a graph, their distances (in meters) from their homes is a function of the time (in seconds) from when they begin the race. What is the same about the lines representing Kiran’s run and Clare’s run?
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Multiple Choice
Which student was faster at puzzle solving before practice?
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Multiple Choice
Which two quantities in a bread recipe are in a functional relationship?
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Multiple Choice
A recipe for bread calls for 1 teaspoon of yeast for every 2 cups of flour. Which equation represents this function?
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Draw
A recipe for bread calls for 1 teaspoon of yeast for every 2 cups of flour. Draw the graph of the function. Label at least two points with input-output pairs.
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