**Problem Statement:**Determine the internal normal force, internal shear force, and internal moment at point C. The external loading applied to the beam is the beam’s weight of \( w \) per unit length. Hint: Assume the beam’s weight is applied as a constant distributed load.**Diagram Explanation:**The image shows a beam inclined at an angle \( \theta \), with two supports. The support at point A is at the bottom end of the beam, which is positioned on a flat surface. The top end of the beam is fixed to a wall at point B. - The total length of the beam is denoted as \( L \).- The beam is divided into two equal segments, each of length \( \frac{L}{2} \).- Point C is located at the midpoint of the beam.- A distributed load, indicating the beam's weight per unit length \( w \), acts along the entire length of the beam.The problem involves calculating the internal forces and moments at the midpoint of this beam setup.

The beam weight per unit length is The total weight of beam is .Calculationof reaction at supportThe internal normal force at C is .The internal shear force at C is .The internal moment at C is .

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Determine the internal normal force, internal shear force, and internal moment at point C. The external loading applied to the beam is the beam's weight of w per unit length. Hint: Assume the beam's weight is applied as a constant distributed load. A

Determine the internal normal force, internal shear force, and internal moment at point C. The external loading applied to the beam is the beam's weight of w per unit length. Hint: Assume the beam's weight is applied as a constant distributed load. A

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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Question

**Problem Statement:**

Determine the internal normal force, internal shear force, and internal moment at point C. The external loading applied to the beam is the beam’s weight of \( w \) per unit length. Hint: Assume the beam’s weight is applied as a constant distributed load.

**Diagram Explanation:**

The image shows a beam inclined at an angle \( \theta \), with two supports. The support at point A is at the bottom end of the beam, which is positioned on a flat surface. The top end of the beam is fixed to a wall at point B.

- The total length of the beam is denoted as \( L \).
- The beam is divided into two equal segments, each of length \( \frac{L}{2} \).
- Point C is located at the midpoint of the beam.
- A distributed load, indicating the beam's weight per unit length \( w \), acts along the entire length of the beam.

The problem involves calculating the internal forces and moments at the midpoint of this beam setup.

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