A kid has an ideal slingshot as in the figure below. If the kid pulls straight back on the slingshot with a force F = 20 N as shown, what is the magnitude of the tension in one of the bands? Assume a = 15° Top View a F Express your answer with the appropriate units. HA T = Value Units 國

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Chapter1: Units, Trigonometry. And Vectors
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**Transcription for Educational Website:**

**Problem Statement:**

A kid has an ideal slingshot as shown in the figure below. If the kid pulls straight back on the slingshot with a force \( F = 20 \, \text{N} \) as shown, what is the magnitude of the tension in one of the bands? Assume \( \alpha = 15^\circ \).

**Diagram Explanation:**

- The diagram is a top view of a slingshot with two bands extending outwards at an angle \( \alpha \) each from the central point where the force \( F \) is applied.
- Each band forms an angle of \( \alpha = 15^\circ \) with the horizontal axis.
- The force, \( F \), is directed downward in the diagram.

**Solution Instructions:**

To find the magnitude of the tension \( T \) in one of the bands, express your answer with the appropriate units.

\[
T = \text{Value} \quad \text{Units}
\]

**Note:** The solution involves understanding the vector components of the forces in the slingshot bands and may involve using trigonometric functions to determine the tension.
Transcribed Image Text:**Transcription for Educational Website:** **Problem Statement:** A kid has an ideal slingshot as shown in the figure below. If the kid pulls straight back on the slingshot with a force \( F = 20 \, \text{N} \) as shown, what is the magnitude of the tension in one of the bands? Assume \( \alpha = 15^\circ \). **Diagram Explanation:** - The diagram is a top view of a slingshot with two bands extending outwards at an angle \( \alpha \) each from the central point where the force \( F \) is applied. - Each band forms an angle of \( \alpha = 15^\circ \) with the horizontal axis. - The force, \( F \), is directed downward in the diagram. **Solution Instructions:** To find the magnitude of the tension \( T \) in one of the bands, express your answer with the appropriate units. \[ T = \text{Value} \quad \text{Units} \] **Note:** The solution involves understanding the vector components of the forces in the slingshot bands and may involve using trigonometric functions to determine the tension.
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