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To solve this multiplication problem, we recognize that multiplying any number by 1 does not change the value of that number. This is due to the identity property of multiplication, which states that for any number , the equation holds true.
Given the problem , we apply this principle as follows:
Thus, the product of is simply 93. There are no additional calculations or considerations necessary because the identity property ensures correctness.
Therefore, the solution to the problem is .
93
\( 1\times1000= \)
The identity property of multiplication states that 1 is the multiplicative identity. Think of it this way: if you have 1 group of 93 items, you still have exactly 93 items!
Yes! The commutative property tells us that . Both equal 93 because multiplication order doesn't matter.
That would be completely different! because anything multiplied by zero equals zero. Remember: zero property vs identity property are different rules.
Always show your reasoning! Write down the identity property rule you're using. This helps you remember the concept and shows your teacher you understand why the answer is 93.
Absolutely! Whether it's , , or even , the identity property always applies. The number stays exactly the same!
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