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To solve this problem, we'll follow these steps:
Now, let's go through the solution:
By the subtraction identity property, subtracting 0 from any number results in the original number. Thus, we have:
Therefore, the solution to the problem is , which corresponds to choice 2.
82
\( 1\times1000= \)
Subtraction means taking away. When you take away 0 from 82, you're not removing anything, so 82 stays as 82. The digits 8 and 2 are just parts of the number 82.
Yes! Both and equal 82. This is called the identity property - adding or subtracting zero doesn't change the original number.
Absolutely! Whether it's , , or even , subtracting zero always leaves the original number unchanged.
Be careful with order! , but . In subtraction, the order matters - we subtract the second number from the first.
This identity property is fundamental! You'll use it in algebra, when solving equations, and in more complex problems. Understanding it now builds a strong foundation for harder math.
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