In case you dun understand the reason behind the methodology: in the first case, May spends twice as much as Jenny daily. We may not know how many days it takes by the time Jenny spends all her money, BUT we know for sure that May would have spent twice as much. Hence, in first model, May's money=2 units+$500 Jenny's money=1 unit. In the second model, Jenny has definitely spent twice as much, so Jenny's money=2 parts and May's money=1 part + $1700.
Looking at both models, Jenny's money should be equal in both cases. Hence, 2 parts=1 unit, 1 part = 0.5 unit.
Now May's money in 2nd case of 0.5 unit+1700 is equal to May's money in first case 2 units + 500
Solving the above yields 1.5 unit = 1200. Hence, 1 unit = 800.
Once this is done, the rest is solved.
6 years ago
Kai Meng
Hi, in my opinion, the more important phrase to highlight is "Jenny spends all her money" in both cases, and that's where the thinking should start from, regardless of the approach used, models, ratio or algebra. It's the comparison between the two cases that connect them.
6 years ago
Tjoa A Em
Thanks a lot Yip Kai Meng&Teo Kai Meng :)
6 years ago
Kai Meng
Welcome!
6 years ago
Raymond Thoo
you may try using units and parts concept to solve it.
6 years ago
Kai Meng
Welcome!
6 years ago
Lee Yuet Meng
Asked 9 years ago
SG
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Primary 5
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Number and Algebra
Need help with this P5 question. Thanks.
Replies
4
Izam Marwasi
1shirt+2blouses->$745รท5=$149
2shirt+3blouses->$256
1shirt+1blouse->$256-$149
Continue from here..