QuestionCalculate the expression using order of operations: $-1|-92-(-71-71)|=\square$ (Simplify your answer.)

Studdy Solution

STEP 1

Assumptions1. The expression is $-1|-92-(-71-71)|$ . We need to use the order of operations to solve this expression. The order of operations is Parentheses, Exponents, Multiplication and Division (from left to right), Addition and Subtraction (from left to right). This is often abbreviated as PEMAS.

STEP 2

First, we need to simplify the expression inside the parentheses.
$-92-(-71-71)$

STEP 3

The expression inside the parentheses simplifies to $-71-71$ which is $-142$ . So the expression becomes $-1|-92-(-142)|$

STEP 4

Next, we need to simplify the expression inside the absolute value bars. This is $-92-(-142)$ .

STEP 5

The subtraction inside the absolute value bars simplifies to $-92+142$ which is $50$ . So the expression becomes $-1|50|$

STEP 6

The absolute value of $50$ is $50$ . So the expression becomes $-1*50$

STEP 7

Finally, multiplying $-1$ by $50$ gives us $-50$ .
So, $-1|-92-(-71-71)| = -50$ .

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QuestionCalculate the expression using order of operations: $-1|-92-(-71-71)|=\square$ (Simplify your answer.)

Studdy Solution

STEP 1

STEP 2

First, we need to simplify the expression inside the parentheses.
$-92-(-71-71)$

STEP 3

The expression inside the parentheses simplifies to $-71-71$ which is $-142$ . So the expression becomes $-1|-92-(-142)|$

STEP 4

Next, we need to simplify the expression inside the absolute value bars. This is $-92-(-142)$ .

STEP 5

The subtraction inside the absolute value bars simplifies to $-92+142$ which is $50$ . So the expression becomes $-1|50|$

STEP 6

The absolute value of $50$ is $50$ . So the expression becomes $-1*50$

STEP 7

Finally, multiplying $-1$ by $50$ gives us $-50$ .
So, $-1|-92-(-71-71)| = -50$ .

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QuestionCalculate the expression using order of operations: −1∣−92−(−71−71)∣=□-1|-92-(-71-71)|=\square−1∣−92−(−71−71)∣=□ (Simplify your answer.)

Studdy Solution

STEP 1

STEP 2

First, we need to simplify the expression inside the parentheses.−92−(−71−71)-92-(-71-71)−92−(−71−71)

STEP 3

The expression inside the parentheses simplifies to −71−71-71-71−71−71 which is −142-142−142. So the expression becomes−1∣−92−(−142)∣-1|-92-(-142)|−1∣−92−(−142)∣

STEP 4

Next, we need to simplify the expression inside the absolute value bars. This is −92−(−142)-92-(-142)−92−(−142).

STEP 5

The subtraction inside the absolute value bars simplifies to −92+142-92+142−92+142 which is 505050. So the expression becomes−1∣50∣-1|50|−1∣50∣

STEP 6

The absolute value of 505050 is 505050. So the expression becomes−1∗50-1*50−1∗50

STEP 7

Finally, multiplying −1-1−1 by 505050 gives us −50-50−50.So, −1∣−92−(−71−71)∣=−50-1|-92-(-71-71)| = -50−1∣−92−(−71−71)∣=−50.

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QuestionCalculate the expression using order of operations: $-1|-92-(-71-71)|=\square$ (Simplify your answer.)

First, we need to simplify the expression inside the parentheses.
$-92-(-71-71)$

The expression inside the parentheses simplifies to $-71-71$ which is $-142$ . So the expression becomes $-1|-92-(-142)|$

Next, we need to simplify the expression inside the absolute value bars. This is $-92-(-142)$ .

The subtraction inside the absolute value bars simplifies to $-92+142$ which is $50$ . So the expression becomes $-1|50|$

The absolute value of $50$ is $50$ . So the expression becomes $-1*50$

Finally, multiplying $-1$ by $50$ gives us $-50$ .
So, $-1|-92-(-71-71)| = -50$ .