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To solve this problem, we need to understand the properties of zero. Specifically, when zero is subtracted from any number, the original number remains unchanged.
Let's apply this understanding to our problem:
This shows that the number we were looking for is 100.
Therefore, the solution to the problem is .
100
\( 1\times1000= \)
The Identity Property of Subtraction states that any number minus zero equals the original number. Think of it like taking away nothing - you still have everything you started with!
Yes! Both adding zero and subtracting zero leave the original number unchanged. These are examples of identity operations in mathematics.
That would be completely different! Then you'd have , which means . The order matters in subtraction.
Think of subtraction as "taking away". If you take away zero (nothing), you haven't changed what you have. It's like removing zero cookies from a jar - the jar stays the same!
Not for subtraction! Only zero has this special property. However, multiplying by 1 or dividing by 1 also leaves numbers unchanged - these are other identity properties.
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