Using Money
When finding the value of a collection of pennies, simple counting is used and the result gives us the value of the collection of pennies. When finding the value of a collection of nickels, skip counting by 5s can be used to find the total value. A collection of dimes would be skip counted by 10s, and a collection of quarters would be skip counted by 25s.
To find the value of a collection of coins of different values, children should start with the greatest-value coin, go to the next value, and so on. For example, if a collection consists of 1 half-dollar, 1 quarter, 1 dime, 2 nickels, and 3 pennies, one could start with 50 and count on as follows:
![]() |
![]() |
![]() |
![]() |
![]() |
![]() |
![]() |
![]() |
| 50¢ | 75¢ | 85¢ | 90¢ | 95¢ | 96¢ | 97¢ | 98¢ |
So the value of this collection is 98¢.
An important step in studying money is to reach the amount of 1 dollar. At this point a transition is made from a whole-number notation to a decimal notation: 100¢ = $1.00.
Counting on is a strategy for making change. If an item costs 37¢ and a half-dollar is used to pay for the item, then one would count on from 37¢ to 50¢.
| 37 | ![]() |
38, | ![]() |
39, | ![]() |
40, | ![]() |
50. |
Note that, in this strategy, the amount of change is not calculated. To find the amount of change received, count on to conclude that the change received is 13¢.
![]() |
10 | ![]() |
11 | ![]() |
12 | ![]() |
13 |
Teaching Model 15.3: Use the Fewest Coins




