The arm in the figure below weighs 38.0 N. The force of gravity acting on the arm acts through point A. Determine the magnitudes of the tension force F, in the deltoid muscle and the force F exerted by the shoulder on the humerus (upper-arm bone) to hold the arm in the position shown. (Enter your answers to at least the nearest newton.) Ft Fs N N

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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The arm in the figure below weighs 38.0 N. The force of gravity acting on the arm acts through point A. Determine the magnitudes of the tension force \( \vec{F_t} \) in the deltoid muscle and the force \( \vec{F_s} \) exerted by the shoulder on the humerus (upper-arm bone) to hold the arm in the position shown. (Enter your answers to at least the nearest newton.)

\[ F_t = \] \_\_\_ N

\[ F_s = \] \_\_\_ N

**Diagram Description:**
- The diagram depicts an arm extended horizontally with forces acting on it.
- The arm is supported at the shoulder, represented by a dot at the leftmost point.
- \( \vec{F_t} \) is represented as a diagonal vector pointing upward and to the left, at an angle of \( 12^\circ \) from the vertical.
- \( \vec{F_s} \) is shown as a horizontal vector directed to the left.
- \( \vec{F_g} \) represents the gravitational force acting downward through point A.
- The distances from the shoulder to the point where gravity acts and from the shoulder to the point where the deltoid muscle applies force are 0.080 m and 0.290 m, respectively. 

These forces balance to keep the arm in a static horizontal position.
Transcribed Image Text:The arm in the figure below weighs 38.0 N. The force of gravity acting on the arm acts through point A. Determine the magnitudes of the tension force \( \vec{F_t} \) in the deltoid muscle and the force \( \vec{F_s} \) exerted by the shoulder on the humerus (upper-arm bone) to hold the arm in the position shown. (Enter your answers to at least the nearest newton.) \[ F_t = \] \_\_\_ N \[ F_s = \] \_\_\_ N **Diagram Description:** - The diagram depicts an arm extended horizontally with forces acting on it. - The arm is supported at the shoulder, represented by a dot at the leftmost point. - \( \vec{F_t} \) is represented as a diagonal vector pointing upward and to the left, at an angle of \( 12^\circ \) from the vertical. - \( \vec{F_s} \) is shown as a horizontal vector directed to the left. - \( \vec{F_g} \) represents the gravitational force acting downward through point A. - The distances from the shoulder to the point where gravity acts and from the shoulder to the point where the deltoid muscle applies force are 0.080 m and 0.290 m, respectively. These forces balance to keep the arm in a static horizontal position.
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