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Visiting a Park/Running Laps (7.2.7)

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Visiting a Park

Entrance to a state park costs $6 per vehicle, plus $2 per person in the vehicle.
  1. How much would it cost for a car with 2 people to enter the park? 4 people? 10 people? Record your answers in the table below. 

number of people in vehicletotal entrance cost in dollars
2 ?
4 ?
10 ?

Cost per Person?

For each row in the table, if each person in the vehicle splits the entrance cost equally, how much will each person pay?

Proportional or Not?

Is the relationship between the number of people and the total entrance cost a proportional relationship? Explain how you know.

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Running Laps

Han and Clare were running laps around the track. The coach recorded their times at the end of laps 2, 4, 6, and 8.
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[/img]

  1. Is Han running at a constant pace?  

Select all that apply
  • A
  • B
Check my answer (3)

Is Clare running at a constant pace?

Select all that apply
  • A
  • B
  • C
Check my answer (3)

Suppose Clare IS running at a constant rate....

Represent the relationship between distance and time with an equation.