Which system of inequalities represent the graph shown?
In Systems of Inequalities Scenario

Quiz
•
Mathematics
•
9th Grade
•
Hard
Barbara White
FREE Resource
10 questions
Show all answers
1.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
2.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
3.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
For questions 3 - 6, use the following scenario:
Suppose you can spend no more than 15 hours a week at your two jobs. Mowing lawns pays $3 an hour and babysitting pays $5 an hour. You need to earn at least $60 a week.
Let x = # of hours mowing
Let y = # of hours babysitting
Which system of inequalities represents the scenario?
4.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
For questions 3 - 6, use the following scenario:
Suppose you can spend no more than 15 hours a week at your two jobs. Mowing lawns pays $3 an hour and babysitting pays $5 an hour. You need to earn at least $60 a week.
Let x = # of hours mowing
Let y = # of hours babysitting
What are the x-intercept and y-intercept of the top inequality?
5.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
For questions 3 - 6, use the following scenario:
Suppose you can spend no more than 15 hours a week at your two jobs. Mowing lawns pays $3 an hour and babysitting pays $5 an hour. You need to earn at least $60 a week.
Let x = # of hours mowing
Let y = # of hours babysitting
What are the x-intercept and y-intercept of the bottom inequality?
6.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
For questions 3 - 6, use the following scenario:
Suppose you can spend no more than 15 hours a week at your two jobs. Mowing lawns pays $3 an hour and babysitting pays $5 an hour. You need to earn at least $60 a week.
Let x = # of hours mowing
Let y = # of hours babysitting
Which graph represents the system of inequalities?
7.
MULTIPLE CHOICE QUESTION
15 mins • 1 pt
For questions 3 - 6, use the following scenario:
Bobbi can work at most 20 hours next week, but she needs to earn at least $150. Her dog-walking job pays $6 per hour and her job as a car wash attendant pays $10 per hour.
Let x = # of hours dog-walking
Let y = # of hours at car wash
Which system of inequalities represents the scenario?
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