Mathematics
Grade-1
Easy
Question
Count the leaves by 10s.
![](data:image/png;base64,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)
- 50
- 100
- 30
- 80
Hint:
10s means adding ten to previous number or jump by 10.
The correct answer is: 100
Here, we have to count the leaves by 10s.
Count by 10s = 10, 20, 30, 40, 50, 60, 70, 80, 90,100.
10 tens are 100 .
So, there are 100 leaves.
Hence, the correct option is (a).
Counting is the act of determining the quantity or the total number of objects in a set or a group.