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To solve this problem, we'll focus on the properties of zero in multiplication:
Step 1: Identify the expression inside the parentheses: .
Step 2: Recognize the importance of zero: Any number multiplied by zero equals zero.
Step 3: Apply the property: Since zero is multiplying the result from the parentheses, the entire expression is equal to zero.
To expand further, even though , the term evaluates to 0 because multiplying by zero always results in zero.
Therefore, the solution to the problem is .
0
\( 1\times1000= \)
Not when zero is involved! The zero property tells us that . You can skip calculating entirely.
Same result! For example, . Anywhere you see zero in multiplication, the entire expression equals zero.
Think of multiplication as repeated addition. Zero groups of anything, or anything taken zero times, means you have nothing at all!
No! and both equal zero. This is called the commutative property of multiplication.
, but is undefined! Division by zero is never allowed in mathematics.
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