Mathematics
Grade-4-
Easy
Question
The product of 12 × 150 is _________.
- 1600
- 1500
- 1700
- 1800
Hint:
To simplify the multiplication we divide the larger number into small parts and add the results of small multiplications.
The correct answer is: 1800
Dividing 12 as 10 +2 and 150 as 100 + 50
12 x 150 = (10 + 2) x (100 + 50) = 1000 + 500 + 200 + 100 = 1800
Therefore, The product of 12 × 150 is 1800.
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![](data:image/png;base64,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)
Count the numbers and write.
![](data:image/png;base64,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)
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