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To solve this problem, we need to determine what number satisfies the equation .
Consider the given equation:
According to the properties of division, dividing a number by 1 returns the number itself:
for any number .
Applying this principle to our equation:
- If , then must be 1, because:
Therefore, the number that satisfies the equation is .
Thus, the correct choice is:
1
\( 1\times1000= \)
Great question! Just because 60 appears twice doesn't mean it's the missing number. Think about what division means: 60 ÷ 60 = 1, not 60! The division symbol changes everything.
Remember the identity property: dividing any number by 1 gives you the same number back. So whenever you see , the answer is always 1!
Division by zero is undefined in mathematics! You can't divide 60 by 0, so 0 can never be the correct answer in a division equation like this.
No! In this type of equation, there's exactly one correct answer. Only 1 makes true because of the division identity property.
Always substitute your answer back: ✓. Both sides equal 60, so you know 1 is correct!
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