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To solve this problem, let's multiply the decimal number by :
Step 1: Understanding the multiplication by 10.
When a decimal number is multiplied by 10, we shift the decimal point one place to the right.
Step 2: Apply the rule to .
The decimal point in is between 2 and 3. Move it one position to the right:
Step 3: After the shift, the decimal point will be positioned after the 3, resulting in .
Therefore, the solution to the problem is .
Among the choices given, corresponds to choice 1.
\( \text{0}.07\times10= \)
Each place value is 10 times bigger than the one to its right! So when you multiply by 10, every digit moves to a place value that's 10 times larger - which means moving one position left.
Every whole number has an invisible decimal point at the end! For example, 23 is really 23.0, so .
Yes! Move the decimal point two places for 100, three places for 1000. The pattern is: count the zeros in the multiplier!
Add zeros! For example: becomes 2.30, then moves to 230. Zeros are placeholders when needed.
Think bigger number, decimal moves right! When multiplying by 10, 100, 1000, you're making the number larger, so the decimal point moves right.
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