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Answer :
To solve the problem of finding the product of [tex]\(-44\)[/tex] and [tex]\(-6\)[/tex], let's break down the steps:
1. Translate the Phrase:
The phrase "the product of [tex]\(-44\)[/tex] and [tex]\(-6\)[/tex]" means you need to multiply these two numbers. The expression that represents this is simply [tex]\(-44 \times (-6)\)[/tex].
2. Multiply:
When you multiply two negative numbers, the result is a positive number. In this case:
[tex]\(-44 \times (-6) = 264\)[/tex]
3. Simplification:
The multiplication [tex]\(-44 \times (-6)\)[/tex] simplifies directly to [tex]\(264\)[/tex].
So, the expression that correctly represents the phrase is [tex]\(-44 \times (-6)\)[/tex], and the simplified result of this expression is [tex]\(264\)[/tex]. Therefore, [tex]\(264\)[/tex] is the correct answer.
1. Translate the Phrase:
The phrase "the product of [tex]\(-44\)[/tex] and [tex]\(-6\)[/tex]" means you need to multiply these two numbers. The expression that represents this is simply [tex]\(-44 \times (-6)\)[/tex].
2. Multiply:
When you multiply two negative numbers, the result is a positive number. In this case:
[tex]\(-44 \times (-6) = 264\)[/tex]
3. Simplification:
The multiplication [tex]\(-44 \times (-6)\)[/tex] simplifies directly to [tex]\(264\)[/tex].
So, the expression that correctly represents the phrase is [tex]\(-44 \times (-6)\)[/tex], and the simplified result of this expression is [tex]\(264\)[/tex]. Therefore, [tex]\(264\)[/tex] is the correct answer.
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