**Experiment Description: Static Equilibrium with a Force Table** In this experiment, you will use a force table to explore static equilibrium. The setup is depicted in the accompanying image. **Experimental Setup:** - Two tension forces, \( F_{T1} \) and \( F_{T2} \), are applied to the center of a circular force table. - **\( F_{T1} \):** This force is generated by a mass of 0.4 kg suspended from a thread at an angle of 165° relative to the x-axis (0° mark on the table). - **\( F_{T2} \):** This force comes from a 1 kg mass, and it is suspended at an angle of 240°. **Objective:** Calculate the magnitude of a third tension force, \( F_{T3} \) (not displayed in the image), necessary to bring the system into static equilibrium. **Instructions:** - Assume you need to determine how \( F_{T3} \) must counterbalance the forces \( F_{T1} \) and \( F_{T2} \). - Provide your answer in Newtons, ensuring to exclude "N" from your response. **Diagram Explanation:** The diagram demonstrates the angles at which the two known forces, \( F_{T1} \) and \( F_{T2} \), act on the force table. The circular measurement scale indicates angles from 0° to 360°, facilitating precise angular placement for force application. **Important Note:** Enter only numerical values for the answer. Non-numeric entries will be marked incorrect.
**Experiment Description: Static Equilibrium with a Force Table** In this experiment, you will use a force table to explore static equilibrium. The setup is depicted in the accompanying image. **Experimental Setup:** - Two tension forces, \( F_{T1} \) and \( F_{T2} \), are applied to the center of a circular force table. - **\( F_{T1} \):** This force is generated by a mass of 0.4 kg suspended from a thread at an angle of 165° relative to the x-axis (0° mark on the table). - **\( F_{T2} \):** This force comes from a 1 kg mass, and it is suspended at an angle of 240°. **Objective:** Calculate the magnitude of a third tension force, \( F_{T3} \) (not displayed in the image), necessary to bring the system into static equilibrium. **Instructions:** - Assume you need to determine how \( F_{T3} \) must counterbalance the forces \( F_{T1} \) and \( F_{T2} \). - Provide your answer in Newtons, ensuring to exclude "N" from your response. **Diagram Explanation:** The diagram demonstrates the angles at which the two known forces, \( F_{T1} \) and \( F_{T2} \), act on the force table. The circular measurement scale indicates angles from 0° to 360°, facilitating precise angular placement for force application. **Important Note:** Enter only numerical values for the answer. Non-numeric entries will be marked incorrect.
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Transcribed Image Text:**Experiment Description: Static Equilibrium with a Force Table**
In this experiment, you will use a force table to explore static equilibrium. The setup is depicted in the accompanying image.
**Experimental Setup:**
- Two tension forces, \( F_{T1} \) and \( F_{T2} \), are applied to the center of a circular force table.
- **\( F_{T1} \):** This force is generated by a mass of 0.4 kg suspended from a thread at an angle of 165° relative to the x-axis (0° mark on the table).
- **\( F_{T2} \):** This force comes from a 1 kg mass, and it is suspended at an angle of 240°.
**Objective:**
Calculate the magnitude of a third tension force, \( F_{T3} \) (not displayed in the image), necessary to bring the system into static equilibrium.
**Instructions:**
- Assume you need to determine how \( F_{T3} \) must counterbalance the forces \( F_{T1} \) and \( F_{T2} \).
- Provide your answer in Newtons, ensuring to exclude "N" from your response.
**Diagram Explanation:**
The diagram demonstrates the angles at which the two known forces, \( F_{T1} \) and \( F_{T2} \), act on the force table. The circular measurement scale indicates angles from 0° to 360°, facilitating precise angular placement for force application.
**Important Note:**
Enter only numerical values for the answer. Non-numeric entries will be marked incorrect.
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