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Question
primary 6 | Maths
| Percentage
One Answer Below
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Fraction
⅔ of the chocolate buns and 5/6 of the vanilla buns were sold.
Since the number of each type sold is the same, the number of units should be same. (Equal concept)
Make the numerator the same. The denominator is the number of units there are of each type of bun.
Common multiple of 2 and 5 is 10.
2/3 = 10/15
5/6 = 10/12
This means that :
10 units of each type of bun were sold.
15 units of chocolate buns were baked.
12 units of vanilla buns were baked.
Total number of buns = 15 units + 12 units = 27 units
27 units = 945
1 unit = 945 ÷ 27 = 35 buns
= 15 units - 10 units
= 5 units
= 5 x 35
= 175
Assumption/supposition question
Assume that all 23 boxes contained 5 chocolate buns each.
Number of buns = 23 x 5 = 115
Difference in number of buns calculated and expected number of buns
= 175 - 115
= 60
Difference of buns (added to the total) when you swap 1 box of 5 buns for 1 box of 9 buns
= 9 - 5
= 4
Actual number of boxes containing 9 buns
each = 60 ÷ 4
= 15
Chocolate : ■■■■■|■■■■■|□□□□□
Vanilla bun:■■|■■|■■|■■|■■|□□
Black square represents number of units sold and white square represents number of units of buns left.
Both types have 10 units sold
See 1 Answer
i.e 2 units of chocolate buns to be the same size as 5 units of vanilla buns. Then, further sub division can be done to get 10 units each.
The way you've drawn it may confuse the student into thinking the number of units of each type of bun left(1) is of the same size