**Problem Statement:**The homogeneous wire $ ABC $ is bent into a semicircular arc and a straight section as shown and is attached to a hinge at $ A $. Determine the value of $ \theta $ (in degrees) for which the wire is in equilibrium for the indicated position.**Diagram Explanation:**- The diagram illustrates a wire bent into a semicircular shape from points $ B $ to $ C $ and a straight section $ AB $.- The semicircle has a radius labeled $ r $.- Point $ A $ represents a hinge where the wire is attached.- An angle $ \theta $ is marked between the straight section $ AB $ and a line from $ A $ to the center of the semicircle.- There are two radii $ r $ drawn from point $ A $ to points on the semicircle.**Response Section:**Numeric Response: [Input box]

Schematic diagram of homogenous wire:

The homogeneous wire ABC is bent into a semicircular arc and a straight section as shown and is attached to a hinge at A. Determine the value of e (in degrees) for which the wire is in equilibrium for the indicated position. В Numeric Response

The homogeneous wire ABC is bent into a semicircular arc and a straight section as shown and is attached to a hinge at A. Determine the value of e (in degrees) for which the wire is in equilibrium for the indicated position. В Numeric Response

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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**Problem Statement:**

The homogeneous wire $ ABC $ is bent into a semicircular arc and a straight section as shown and is attached to a hinge at $ A $. Determine the value of $ \theta $ (in degrees) for which the wire is in equilibrium for the indicated position.

**Diagram Explanation:**

- The diagram illustrates a wire bent into a semicircular shape from points $ B $ to $ C $ and a straight section $ AB $.
- The semicircle has a radius labeled $ r $.
- Point $ A $ represents a hinge where the wire is attached.
- An angle $ \theta $ is marked between the straight section $ AB $ and a line from $ A $ to the center of the semicircle.
- There are two radii $ r $ drawn from point $ A $ to points on the semicircle.

**Response Section:**

Numeric Response: [Input box]

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