question 2 ### Transcription and Diagram Explanation**Figure 2 - Defined distances used in this manual.**The diagram illustrates a mechanical setup with several labeled points, forces, and distances.**Labels and Elements:**- **Points:** - \( E \) - \( B \) - \( A \) - \( S \)- **Forces:** - \( \vec{F}_B \): Force vector originating from point \( B \). - \( \vec{W}_A \): Weight vector acting downward at point \( A \). - \( \vec{W}_h \): Weight vector acting downward at the end of the beam at distance \( h \).- **Distances:** - \( \ell_s \): Vertical distance from point \( S \) to the horizontal beam. - \( \ell_B \): Distance between points \( S \) and \( B \). - \( r_b \): Horizontal distance from point \( E \) to point \( B \). - \( r_A \): Horizontal distance from point \( E \) to point \( A \). - \( r_h \): Horizontal distance from point \( E \) to the tip of the beam at \( h \).- **Angle:** - \( \theta \): Angle between the vertical and the force \( \vec{F}_B \).The beam is oriented horizontally with a pivot at point \( E \), supporting forces at points \( A \) and \( B \), and extending to distance \( h \). The position of the forces and distances are essential for calculating moments and analyzing the static equilibrium of the system. **2.** Using Figure 2, write down an equation that balances the torques about the pivot point of the elbow (point E). Use measured values only (i.e., masses and distances), the force of the muscle, \( F_B \) and \( \sin \theta \).

Name: question 2 ### Transcription and Diagram Explanation**Figure 2 - Defin
Uploaded: 2024-03-05T11:56:34.000Z
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Description: question 2 ### Transcription and Diagram Explanation**Figure 2 - Defined distances used in this manual.**The diagram illustrates a mechanical setup with several labeled points, forces, and distances.**Labels and Elements:**- **Points:** - \( E \) -