Answer :
To simplify the expression [tex]\(-8 \times -14\)[/tex], we need to multiply two negative numbers.
Here's how it works step by step:
1. Multiply the Absolute Values:
- First, consider the absolute values of the numbers: [tex]\(8\)[/tex] and [tex]\(14\)[/tex].
- Multiply these absolute values: [tex]\(8 \times 14 = 112\)[/tex].
2. Determine the Sign:
- The product of two negative numbers is always positive.
- Since both numbers in the multiplication are negative, [tex]\(-8\)[/tex] and [tex]\(-14\)[/tex], the result will be positive.
Therefore, the simplified expression [tex]\(-8 \times -14\)[/tex] results in [tex]\(112\)[/tex].
So, the correct answer is C) 112.
Here's how it works step by step:
1. Multiply the Absolute Values:
- First, consider the absolute values of the numbers: [tex]\(8\)[/tex] and [tex]\(14\)[/tex].
- Multiply these absolute values: [tex]\(8 \times 14 = 112\)[/tex].
2. Determine the Sign:
- The product of two negative numbers is always positive.
- Since both numbers in the multiplication are negative, [tex]\(-8\)[/tex] and [tex]\(-14\)[/tex], the result will be positive.
Therefore, the simplified expression [tex]\(-8 \times -14\)[/tex] results in [tex]\(112\)[/tex].
So, the correct answer is C) 112.
