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To solve the problem of multiplying , we will rely on the fundamental property of multiplication by one:
Now, let us apply this property:
Step 1: Identify the numbers involved.
The numbers are 1 and 4.
Step 2: Apply the multiplication property of 1.
According to the property, .
Let's explain in terms of the choices:
Therefore, the correct solution to the problem is .
4
\( 1\times1000= \)
The identity property of multiplication says that 1 is the multiplicative identity. Think of it as having 1 group of something - you still have that same amount!
Yes! The commutative property tells us that . The order doesn't matter in multiplication.
Addition means combining amounts: 1 + 4 = 5. Multiplication means groups: means 1 group of 4, which is just 4.
The same rule applies! Whether it's or , multiplying by 1 always gives the original number.
40 would be 10 × 4, 10 seems random, and 1 ignores the 4 completely. Only 4 follows the multiplication identity property correctly.
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