Parking Meters
Calculate using units of time and money
Communicate their reasoning clearly and using the correct units.
Devise and use problem solving strategies to explore situations mathematically (be systematic)
This is a practical problem relating to both time and money. The students have to know the value of 50c + 20c as well as how many lots of 10c that is. Then they have to multiply the basic unit of 15 minutes by that amount. Finally that time period has to be added to the time.
Problem
In parking meters, downtown, you can get 15 minutes parking for 10c. Dad put a 20c and a 50c piece into the parking meter at 3.15pm. At what time did the parking meter expire?
Teaching sequence
- Introduce the problem with a short discussion about parking.
How much does it cost? Has your car ever been towed away? Have you ever been given a parking ticket? - Give the students the problem to solve with a partner. As they work ask questions that focus on the strategies they are using to make the calculations.
How did you work that out?
How can you convince me that you are correct?
Can you think of another way to solve the problem? - Ask the students to record their solution so that others could be convinced that they were correct.
- Share the records. Dicuss whether the students have used digital or analogue time.
Extension to the problem
Get the students to write their own parking meter problem for others to solve.
Solution
50c + 20c = 70c. 70c = 7 x 10c. 7 x 15 minutes = 105 minutes. 105 minutes = 1 hour and 45 minutes. 3:15 + 1:45 = 5:00. So Dad can park in the car park up until 5 pm.
| Attachment | Size |
|---|---|
| Parking.pdf | 39.28 KB |
| ParkingMaori.pdf | 52.52 KB |
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