Todd had five gallons of gasoline in his motorbike. After driving 100 miles, he has three gallons left. What is Todd's rate of change in miles per gallon?
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Question 2
2.
What is the rate of change according to this table and what does the rate of change represent in context of the problem?
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Question 3
3.
Write the linear function using function notation that represents the table.
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Question 4
4.
Linda purchased a house for $144,000. Thinking of possibly refinancing after 11 years, she had her house appraised and found that it is now worth $245,000. Find the rate of change of the value of the house in dollars per year.
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Question 5
5.
What would be an appropriate domain in problem 4?
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Question 6
6.
The cost in dollars of producing x vehicles for a company is given by C(x)=1200x+5500. What is the rate of change?
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Question 7
7.
A 500-liter tank full of oil is being drained at the constant rate of 20 liters per minute. Use function notation to write a linear function expressing the number of liters in the tank "V" after "t" minutes.
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Question 8
8.
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Question 9
9.
Which statement about the value f(2) is true?
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Question 10
10.
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Question 11
11.
What is the linear function that represents this graph? Make sure to write in function notation.
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Question 12
12.
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Question 13
13.
The table represents Holly's walk home from the store.
Write an equation that represents Holly's walk home that relates distance (d) to the number of minutes (m).
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Question 14
14.
Wendy leaves Sacramento and heads to San Jose. She averages 50 mi/h on the 120-trip. Which equation describes Wendy's distance (d) from San Jose in hours (h) after she leaves Sacramento.
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Question 15
15.
Solve the following equation:
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Question 16
16.
Solve the following equation:
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Question 17
17.
State whether the following relationship is a function or not a function:
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Question 18
18.
State whether the following relationship is a function or not a function:
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Question 19
19.
State whether the following relationship is a function or not a function: