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To solve the problem , we employ the fundamental property of zero in multiplication, which states that any number multiplied by zero equals zero. This is an elementary concept crucial in understanding basic arithmetic operations.
Step 1: Identify the numbers involved in the multiplication. Here, we have two numbers: zero () and one thousand ().
Step 2: Apply the property of zero in multiplication. According to this property, multiplying any number by zero yields zero. This can be summarized by the formula: for any real number .
Step 3: Calculate using the property: .
Thus, the solution to the problem is 0.
0
\( 1\times1000= \)
Think of multiplication as repeated addition. If you add zero to itself 1000 times, you still get zero! (1000 times) = 0.
Not at all! Multiplication is commutative, so gives the same result as - both equal zero.
The zero property works for any size number! Whether it's , , or , the answer is always zero.
No, these are completely different! Multiplying by zero always gives zero and is perfectly fine. Dividing by zero is undefined and not allowed in mathematics.
Remember: "Zero wipes out everything!" No matter how big or small the other number is, zero multiplication always results in zero. It's like having zero groups of something.
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