QuestionAugust 27, 2025

vert -4^3vert -8ast 7+(-(-(-2)+(-(48)/(6))+(-3)ast (-2)

vert -4^3vert -8ast 7+(-(-(-2)+(-(48)/(6))+(-3)ast (-2)
vert -4^3vert -8ast 7+(-(-(-2)+(-(48)/(6))+(-3)ast (-2)

Solution
4.5(347 votes)

Answer

8 Explanation 1. Calculate the absolute value Compute -4^3 = -64. Then, \vert -64 \vert = 64. 2. Perform multiplication and subtraction Calculate 8 \ast 7 = 56. Subtract from the result of Step 1: 64 - 56 = 8. 3. Simplify inside the parentheses Compute -\frac{48}{6} = -8 and (-3) \ast (-2) = 6. Inside the parentheses: -(-(-2) + (-8) + 6) becomes -(2 - 8 + 6) = -(0) = 0. 4. Combine results Add the results from Step 2 and Step 3: 8 + 0 = 8.

Explanation

1. Calculate the absolute value<br /> Compute $-4^3 = -64$. Then, $\vert -64 \vert = 64$.<br />2. Perform multiplication and subtraction<br /> Calculate $8 \ast 7 = 56$. Subtract from the result of Step 1: $64 - 56 = 8$.<br />3. Simplify inside the parentheses<br /> Compute $-\frac{48}{6} = -8$ and $(-3) \ast (-2) = 6$. <br /> Inside the parentheses: $-(-(-2) + (-8) + 6)$ becomes $-(2 - 8 + 6) = -(0) = 0$.<br />4. Combine results<br /> Add the results from Step 2 and Step 3: $8 + 0 = 8$.
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