Q.3) Determine the support reactions at A and B of the bent bar AB shown below. The collar at B can glide freely along the cylindrical rod CD and is fixed to the bar AB. 1900N 1 m -1 m- 45° 2 m В 800 N· m 45°

Elements Of Electromagnetics
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**Question 3**: Determine the support reactions at points A and B of the bent bar AB shown below. The collar at B can glide freely along the cylindrical rod CD and is fixed to the bar AB.

**Diagram Description**:

- The diagram depicts a bent bar AB with a cylindrical rod CD.
- Points A and B are the locations where the support reactions need to be determined.
- Point A is attached to a wall, providing a hinge support.
- The bar AB is bent at a 45-degree angle between A and B.
- The cylindrical rod CD is oriented at a 45-degree angle to the horizontal plane and supports the bar through a collar at point B.
- There is a vertical load of 1900 N applied at the midpoint of AB, which is equidistant from points A and B (1 meter from each).
- There is an external moment of 800 N·m applied at point D along the cylindrical rod CD.

The goal is to calculate the reactions at the supports located at points A and B, taking into account the forces, moments, and constraints provided by the configuration.
Transcribed Image Text:**Question 3**: Determine the support reactions at points A and B of the bent bar AB shown below. The collar at B can glide freely along the cylindrical rod CD and is fixed to the bar AB. **Diagram Description**: - The diagram depicts a bent bar AB with a cylindrical rod CD. - Points A and B are the locations where the support reactions need to be determined. - Point A is attached to a wall, providing a hinge support. - The bar AB is bent at a 45-degree angle between A and B. - The cylindrical rod CD is oriented at a 45-degree angle to the horizontal plane and supports the bar through a collar at point B. - There is a vertical load of 1900 N applied at the midpoint of AB, which is equidistant from points A and B (1 meter from each). - There is an external moment of 800 N·m applied at point D along the cylindrical rod CD. The goal is to calculate the reactions at the supports located at points A and B, taking into account the forces, moments, and constraints provided by the configuration.
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