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To solve this problem, we'll follow this straightforward approach:
Now, let's perform the calculation:
The number has a decimal point after the first digit, and when we shift the decimal one place to the right, it moves between and , resulting in .
Therefore, the product of multiplied by is .
Thus, the solution to the problem is .
\( \text{0}.07\times10= \)
When you multiply by 10, you're making each digit ten times bigger. This pushes every digit one place to the left, which is the same as moving the decimal point one place to the right!
No problem! In , we move the decimal from after the 1 to after the first 0, giving us 10.04. The digits stay the same, just in new positions.
Multiplying by 10 makes numbers bigger, so the decimal moves right. Dividing by 10 makes numbers smaller, so the decimal moves left. Think: bigger = right!
Move the decimal point one place for each zero! For 100 (two zeros), move right 2 places. For 1000 (three zeros), move right 3 places.
Usually no! Just move the decimal point. In our example, becomes - same digits, new decimal position. Only add trailing zeros if needed for place value.
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