Class L, M and N were given some caramel apples to sell for their fund-raising project. The average number of caramel apples the 3 classes had at first was 249. After Class M sold twice as many caramel apples as Class L and Class N sold
34 as many caramel apples as Class M, the average number of caramel apples the 3 classes had left was 54. How many caramel apples did Class L and Class N sell altogether?
Class L |
Class M |
Class N |
1x2 |
2x2 |
|
|
4x1 |
3x1 |
2 u |
4 u |
3 u |
Class L : Class M : Class N
2 : 4 : 3
Total number of caramel apples that the 3 classes had at first
= 3 x 249
= 747
Number of caramel apples that the 3 classes left
= 3 x 54
= 162
Number of caramel apples that were sold by 3 classes
= 747 - 162
= 585
2 u + 4 u + 3 u = 585
9 u = 585
1 u = 585 ÷ 9 = 65
Total number of caramel apples sold by Class L and Class N
= 2 u + 3 u
= 5 u
= 5 x 65
= 325
Answer(s): 325