Mathematics
Grade-3-
Easy
Question
7000 + ____ = 7060. Write the missing number.
- 50
- 60
- 6
- 600
Hint:
We have to find the missing number in the equation 7000 + ? = 7060. For this we will have to subtract 7000 from 7060 as according to the question the sum of 7000 and the missing number is 7060. So, to find the missing number we must subtract 7000 from the sum i.e. 7060.
The correct answer is: 60
Missing number=7060 - 7000 = 60
So, 7000 + 60 = 7060
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![](data:image/png;base64,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)
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MathematicsVideo
![](data:image/png;base64,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)
The number formed by the above place value chart is ___________.
![](data:image/png;base64,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)
The number formed by the above place value chart is ___________.
MathematicsGrade-3-