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To solve this problem, we will apply a straightforward arithmetic principle:
Let's perform the calculation:
Given , we know from the properties of zero that subtracting zero from any number gives us the same number. Therefore:
Thus, the solution to the problem is .
7
\( 1\times1000= \)
Great question! Subtraction only makes numbers smaller when you take away something greater than zero. Since we're subtracting 0 (nothing), the original number stays the same.
No! Order matters in subtraction. but . The first number is what you start with, the second is what you take away.
Yes! This is called the Identity Property of Subtraction. Any number minus zero equals that same number: , , etc.
Think of it like this: if you have 7 cookies and you eat zero cookies, you still have all 7 cookies! Taking away nothing means nothing changes.
That's different! because you're starting with nothing and taking away 7, which puts you 7 below zero. Always pay attention to which number comes first!
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