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To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: We see that the expression given is .
Step 2: The identity property of multiplication tells us that any number multiplied by 1 remains unchanged. This property can be written as .
Step 3: Applying this property, we realize that .
Therefore, the solution to the problem is .
100
\( 1\times1000= \)
Great question! The number 1 is special in multiplication - it's called the multiplicative identity. When you multiply any number by 1, you get the same number back. Think of it as having 100 groups of 1 item each, which gives you 100 items total.
Yes! Multiplication is commutative, which means the order doesn't matter. Both and equal 100.
The number 1 is the multiplicative identity - it's the only number that doesn't change other numbers when you multiply. For example: , , and so on!
Think of multiplication as repeated addition. When you do , you're adding 100 to itself just 1 time, so you get 100. Or remember: "One times anything leaves it alone!"
Absolutely! The identity property works with all numbers. For example: and .
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