Cole and Pierre have some white markers and some grey markers. The number of grey markers Cole has is equal to the number of white markers Pierre has.
34 of Cole's markers are white and
16 of Pierre's markers are grey. There are a total of 120 white markers. Find the total number of markers they have.
Cole |
Pierre |
Total |
White |
Grey |
White |
Grey |
|
|
1x5 |
1x5 |
|
|
3x5 |
1x5 |
5x1 |
1x1 |
|
15 u |
5 u |
5 u |
1 u |
26 u |
The number of Cole's grey markers and Pierre's white markers is the same.
The number of Cole's grey markers is repeated. The number of Pierre's white markers is repeated. Make the number of Cole's grey markers and Pierre's white markers the same. LCM of 1 and 4 is 5.
Number of white markers
= 15 u + 5 u
= 20 u
20 u = 120
1 u = 120 ÷ 20 = 6
Total number of markers
= 15 u + 5 u + 5 u + 1 u
= 26 u
= 26 x 6
= 156
Answer(s): 156