Class E, F and G were given some sweets to sell for their charity drive. The average number of sweets the 3 classes had at first was 240. After Class F sold thrice as many sweets as Class E and Class G sold
56 as many sweets as Class F, the average number of sweets the 3 classes had left was 58. How many sweets did Class E and Class G sell altogether?
Class E |
Class F |
Class G |
1x2 |
3x2 |
|
|
6x1 |
5x1 |
2 u |
6 u |
5 u |
Class E : Class F : Class G
2 : 6 : 5
Total number of sweets that the 3 classes had at first
= 3 x 240
= 720
Number of sweets that the 3 classes left
= 3 x 58
= 174
Number of sweets that were sold by 3 classes
= 720 - 174
= 546
2 u + 6 u + 5 u = 546
13 u = 546
1 u = 546 ÷ 13 = 42
Total number of sweets sold by Class E and Class G
= 2 u + 5 u
= 7 u
= 7 x 42
= 294
Answer(s): 294