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The ae ate tance on he center then Suopose d 0 m Part A Whathe magntude of the toroue hat he must apoly to prevent hedton rotating N. Sub ncorect Try Again Bada Fanda igure soks 15 kg 10 kg

The ae ate tance on he center then Suopose d 0 m Part A Whathe magntude of the toroue hat he must apoly to prevent hedton rotating N. Sub ncorect Try Again Bada Fanda igure soks 15 kg 10 kg

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**Educational Website Content** **Title: Understanding Torque in Rotational Dynamics** **Text:** The axle in the figure is positioned at half the distance from the center to the rim. Assume a distance \( d = 70 \, \text{cm} \). **Question:** **Part A:** What is the magnitude of the torque that the axle must apply to prevent the disk from rotating? \[ \tau = \, \] **Input Field:** N·m **Button:** Submit **Links:** Previous Answers | Request Answer **Feedback:** **Status:** Incorrect; Try Again **Link:** Provide Feedback **Diagram Description:** The diagram illustrates a circular disk with a mass of \( 5.0 \, \text{kg} \). It has an axle located inside, with \( d \) marked as the distance from the center. Two masses are attached to the edges of the disk: - A \( 15 \, \text{kg} \) mass is on the left side hanging from the rim. - A \( 10 \, \text{kg} \) mass is on the right side also hanging from the rim. This setup demonstrates a scenario involving rotational dynamics and the calculation of torque necessary to keep the system in equilibrium. **Publisher:** Pearson
Transcribed Image Text:**Educational Website Content** **Title: Understanding Torque in Rotational Dynamics** **Text:** The axle in the figure is positioned at half the distance from the center to the rim. Assume a distance \( d = 70 \, \text{cm} \). **Question:** **Part A:** What is the magnitude of the torque that the axle must apply to prevent the disk from rotating? \[ \tau = \, \] **Input Field:** N·m **Button:** Submit **Links:** Previous Answers | Request Answer **Feedback:** **Status:** Incorrect; Try Again **Link:** Provide Feedback **Diagram Description:** The diagram illustrates a circular disk with a mass of \( 5.0 \, \text{kg} \). It has an axle located inside, with \( d \) marked as the distance from the center. Two masses are attached to the edges of the disk: - A \( 15 \, \text{kg} \) mass is on the left side hanging from the rim. - A \( 10 \, \text{kg} \) mass is on the right side also hanging from the rim. This setup demonstrates a scenario involving rotational dynamics and the calculation of torque necessary to keep the system in equilibrium. **Publisher:** Pearson
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