Mathematics
Grade-3-
Easy
Question
The candies each child gets is?
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)
- 4
- 3
- 5
- 6
Hint:
Divide the number of candies by the number of kids.
The correct answer is: 4
12 ÷ 3 = 4
Each child gets 4 candies.
Let’s count the number of candies in the figure. There are a total of 12 candies. these candies need to be divided equally into 3 kids. Therefore, number of candies each kid gets = 12/3 = 4 candies each. This is a simple division problem.