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To solve this problem, we need to determine the unknown number that, when multiplied by 10, results in the product 10.
The multiplication equation given is:
To find , we can manipulate the equation as follows:
Thus, the number that satisfies the equation is .
Therefore, the correct answer is 1.
1
\( 1\times1000= \)
This is a multiplication equation, not addition! We need a number that when multiplied by 10 gives 10. Only 1 × 10 = 10, not 10 × 10 = 10.
Look at the operation sign in the equation. If you see ×, use division to solve. If you see +, use subtraction. The operations are opposites of each other!
It doesn't matter! Multiplication is commutative, meaning 10 × ? = 10 gives the same answer as ? × 10 = 10. Both equal 1.
Yes, but only when the product equals zero! Since ? × 10 = 10 (not zero), the answer cannot be 0. Zero times any number always equals zero.
Simply substitute your answer back: if you think the answer is 1, check that 1 × 10 = 10. This basic multiplication fact confirms your answer is correct!
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