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Answer :
Sure! Let's evaluate the expression step-by-step:
1. Expression: We need to evaluate [tex]\(-10 + 2|6 \cdot (-7)|\)[/tex].
2. Calculate Inside the Absolute Value: First, calculate the product inside the absolute value: [tex]\(6 \cdot (-7) = -42\)[/tex].
3. Absolute Value: Next, find the absolute value of [tex]\(-42\)[/tex], which is [tex]\(42\)[/tex].
4. Multiply by 2: Now, multiply the absolute value by 2: [tex]\(2 \times 42 = 84\)[/tex].
5. Add -10: Finally, add [tex]\(-10\)[/tex] to the result: [tex]\(-10 + 84 = 74\)[/tex].
So, the evaluated result of the expression is 74. The correct answer is option (B) 74.
1. Expression: We need to evaluate [tex]\(-10 + 2|6 \cdot (-7)|\)[/tex].
2. Calculate Inside the Absolute Value: First, calculate the product inside the absolute value: [tex]\(6 \cdot (-7) = -42\)[/tex].
3. Absolute Value: Next, find the absolute value of [tex]\(-42\)[/tex], which is [tex]\(42\)[/tex].
4. Multiply by 2: Now, multiply the absolute value by 2: [tex]\(2 \times 42 = 84\)[/tex].
5. Add -10: Finally, add [tex]\(-10\)[/tex] to the result: [tex]\(-10 + 84 = 74\)[/tex].
So, the evaluated result of the expression is 74. The correct answer is option (B) 74.
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