Xavier had some cranberry croissants and chocolate chip croissants.
25 of the number of cranberry croissants was equal to
13 of the number of chocolate chip croissants. After Xavier made 44 more cranberry croissants, the number of cranberry croissants was
32 of the number of chocolate chip croissants. How many croissants did he have altogether in the end?
Make the numerators the same. LCM of 2 and 1 is 2.
25 of cranberry croissants =
1x23x2 of chocolate chip croissants
25 of cranberry croissants =
26 of chocolate chip croissants
|
Cranberry croissants |
Chocolate chip croissants |
Total |
Before |
5 u |
6 u |
|
Change |
+ 44 |
|
|
After |
3x3 = 9 u |
2x3 = 6 u |
15 u |
The number of chocolate chip croissants remains unchanged. Make the number of chocolate chip croissants the same. LCM of 2 and 6 is 6.
Number of more cranberry croissants made
= 9 u - 5 u
= 4 u
4 u = 44
1 u = 44 ÷ 4 = 11
Number of croissants that Xavier had in the end
= 9 u + 6 u
= 15 u
= 15 x 11
= 165
Answer(s): 165