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**Exercise: Fraction Evaluation** Evaluate the following expression: \[ \frac{11}{4|(11 - 4)|} \] *Note: The vertical bars denote the absolute value.* **Guidelines for solving:** 1. Calculate the expression inside the absolute value: \(11 - 4\). 2. Determine the absolute value of the result from step 1. 3. Divide 11 by \(4\) times the absolute value found in step 2. 4. Provide the answer as an integer or a simplified fraction in the space provided. The answer is: \(\_\_\_\_\_\_\_\) *(Type an integer or a simplified fraction.)*

**Exercise: Fraction Evaluation** Evaluate the following expression: \[ \frac{11}{4|(11 - 4)|} \] *Note: The vertical bars denote the absolute value.* **Guidelines for solving:** 1. Calculate the expression inside the absolute value: \(11 - 4\). 2. Determine the absolute value of the result from step 1. 3. Divide 11 by \(4\) times the absolute value found in step 2. 4. Provide the answer as an integer or a simplified fraction in the space provided. The answer is: \(\_\_\_\_\_\_\_\) *(Type an integer or a simplified fraction.)*

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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**Exercise: Fraction Evaluation** Evaluate the following expression: \[ \frac{11}{4|(11 - 4)|} \] *Note: The vertical bars denote the absolute value.* **Guidelines for solving:** 1. Calculate the expression inside the absolute value: \(11 - 4\). 2. Determine the absolute value of the result from step 1. 3. Divide 11 by \(4\) times the absolute value found in step 2. 4. Provide the answer as an integer or a simplified fraction in the space provided. The answer is: \(\_\_\_\_\_\_\_\) *(Type an integer or a simplified fraction.)*
Transcribed Image Text:**Exercise: Fraction Evaluation** Evaluate the following expression: \[ \frac{11}{4|(11 - 4)|} \] *Note: The vertical bars denote the absolute value.* **Guidelines for solving:** 1. Calculate the expression inside the absolute value: \(11 - 4\). 2. Determine the absolute value of the result from step 1. 3. Divide 11 by \(4\) times the absolute value found in step 2. 4. Provide the answer as an integer or a simplified fraction in the space provided. The answer is: \(\_\_\_\_\_\_\_\) *(Type an integer or a simplified fraction.)*
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