Draw the shear and moment diagrams for the loaded beam. After you have the diagrams, answer the questions.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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**Instruction for Students:**

Draw the shear and moment diagrams for the loaded beam. After you have completed the diagrams, answer the questions below.

**Beam Illustration:**

- A simply supported beam is shown with two main loads:
  - A point load of 1905 lb is applied vertically downward at a distance of 3.0 ft from the left end (point A).
  - A moment of 4385 lb-ft is applied counterclockwise at the center of the beam (also 3.0 ft from both ends).
- The total length of the beam is 9.0 ft, divided into three equal segments of 3.0 ft each.

**Note:** The distance \( x \) is measured from point A to the right.

**Questions:**

1. At \( x = 1.2 \) ft:
   - \( V = \) [Enter value] lb
   - \( M = \) [Enter value] lb-ft

2. At \( x = 4.6 \) ft:
   - \( V = \) [Enter value] lb
   - \( M = \) [Enter value] lb-ft

3. At \( x = 7.6 \) ft:
   - \( V = \) [Enter value] lb
   - \( M = \) [Enter value] lb-ft

Make sure to calculate the shear force (\( V \)) and the bending moment (\( M \)) at each specified position \( x \) along the beam.
Transcribed Image Text:**Instruction for Students:** Draw the shear and moment diagrams for the loaded beam. After you have completed the diagrams, answer the questions below. **Beam Illustration:** - A simply supported beam is shown with two main loads: - A point load of 1905 lb is applied vertically downward at a distance of 3.0 ft from the left end (point A). - A moment of 4385 lb-ft is applied counterclockwise at the center of the beam (also 3.0 ft from both ends). - The total length of the beam is 9.0 ft, divided into three equal segments of 3.0 ft each. **Note:** The distance \( x \) is measured from point A to the right. **Questions:** 1. At \( x = 1.2 \) ft: - \( V = \) [Enter value] lb - \( M = \) [Enter value] lb-ft 2. At \( x = 4.6 \) ft: - \( V = \) [Enter value] lb - \( M = \) [Enter value] lb-ft 3. At \( x = 7.6 \) ft: - \( V = \) [Enter value] lb - \( M = \) [Enter value] lb-ft Make sure to calculate the shear force (\( V \)) and the bending moment (\( M \)) at each specified position \( x \) along the beam.
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