Jada earns $7 per hour mowing her neighbor's lawn. Name the two quantatites that are in this relationship.
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Question 2
2.
Using the same scenario: Jada earns $7 per hour mowing her neighbor's lawn. What is the independent variable?
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Question 3
3.
Using the same scenario: Jada earns $7 per hour mowing her neighbor's lawn. What is the dependent variable?
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Question 4
4.
Using the same scenario: Jada earns $7 per hour mowing her neighbor's lawn. Write the equation to represnt this fucntion. Use h for number of hours, and m for money earned.
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Question 5
5.
Using the same scenario: Jada earns $7 per hour mowing her neighbor's lawn. Draw the graph of the function. Label at least two points with input-output pairs.
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Question 6
6.
Noah is depositing money in his account every week to save money. The graph below shows the amount he has saved as a function of time since he opened his account.
Elena opened an account the same day as Noah. The amount of money E in her account is given by the function E = 8w + 60 , where is the number of weeks since the account was opened.
Who started out with more money in their account? Explain how you know.
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Question 7
7.
Using the same scenario from above:
Noah is depositing money in his account every week to save money. The graph below shows the amount he has saved as a function of time since he opened his account.
Elena opened an account the same day as Noah. The amount of money E in her account is given by the function E = 8w + 60 , where is the number of weeks since the account was opened.
Who is saving money at a faster rate? Explain how you know.
1 point
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Question 8
8.
Using the same scenario from above:
Noah is depositing money in his account every week to save money. The graph below shows the amount he has saved as a function of time since he opened his account.
Elena opened an account the same day as Noah. The amount of money E in her account is given by the function E = 8w + 60 , where is the number of weeks since the account was opened.
How much will Noah save over the course of a year if he does not make any withdrawals? How long will it take Elena to save that much?