Mathematics
Grade-2
Easy
Question
Find 8 + 7 = ___
![](data:image/png;base64,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)
- 13
- 1
- 15
- 10
Hint:
In this question we have calculate the 8 + 7 by using the two frames of 10. Firstly look the first frame count the dots add the remaining dots from second frame to make it 10 . Then, add both the frame dots.
The correct answer is: 15
Here we have to calculate the 8 + 7 = ___
Firstly , we have two frame ,
One have 8 dots and second have 7 dots,
We have to find [8] +[ 7]
So fill the remaining space in first frame to make it 10 ,
[ 8] + [2 + 5 ] ( we can write 2 + 5 = 7 )
[8 + 2 ] + [5] ( Move 2 counters to make a ten.)
[10] + [5]
Now one frame have 10 dots other frame have 5, so add both of them to find the solution
So 10 + 5 = 15
The correct answer is 15( option (c)).
In this question ,we have to make the first number to 10 and figure is for better understanding where it has two frame and dots represent the number inside it. Make the first number to 10 and add remaining number.