At a birthday party, Mr Chew had a bag of sweets. If each child receives 5 sweets, he is left with 6 sweets. If each child receives 7 sweets, he would be short of 4 sweets.
a) How many children are there at the party?
b) How many sweets did Mr Chew give to each child if he is left with only 1 sweet?
Solution
Q(a)
For 1 child --- if Mr Chew gives 5 sweets instead of 7, he ends up with 2 “more” sweets.
2 “more” sweets ----- 1 child
1 “more” sweet ----- 1 divided by 2 = ½
10 “more” sweets ----- ½ x 10 = 5
Answer: There were 5 children at the party.
Q(b)
If Mr Chew gave the 5 children 5 sweets, he would have 6 sweets left.
Number of sweets he has is therefore
(5 children x 5 sweets) + 6 sweets left = 31 sweets
If he is left with just 1 sweet, it means he gave away 30 sweets to the 5 children.
30 sweets divided by 5 children = 6 sweets each
Answer: He gave 6 sweets each.
This blog is managed by Song Hock Chye, author of Improve Your Thinking Skills in Maths (P1-P3 series), which is published and distributed by EPH.
Wednesday, December 19, 2007
Anglo-Chinese School (Primary) P5 SA2 2006 Math Question (Q48)
Labels:
Mathematics,
Whole Numbers
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