You are working in a factory that uses many motors. Your supervisor is pointing out a motor to you that shows signs of weakness and may suddenly seize, so that the rotor suddenly stops rotating. The motor in normal operation carries a direct current of 0.900 A when connected to a 120 v power supply. The resistance of the motor windings is 11.6 Q. Your supervisor asks you to determine by what factor the rate of change of internal energy in the windings will increase if the rotor seizes while it is operating and the supply voltage is not cut off Peized Poormal

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**Educational Article: Understanding Motor Efficiency in Industrial Settings**

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**Scenario Analysis: Motor Performance in Industrial Operations**

You are working in a factory that uses many motors. Your supervisor is pointing out a specific motor that shows signs of weakness and may suddenly seize. This condition would cause the rotor to stop rotating abruptly. Typically, this motor carries a direct current of 0.900 A under normal operation when connected to a 120 V power supply. The resistance of the motor windings is 11.6 Ω. 

The task is to determine the factor by which the rate of change of internal energy in the windings will increase if the rotor seizes while it is operating, and the supply voltage is not cut off.

**Key Information:**
- **Normal Operating Current**: 0.900 A
- **Power Supply Voltage**: 120 V
- **Resistance of Motor Windings**: 11.6 Ω

**Objective:**
- Calculate the factor of increase in the rate of change of internal energy in the windings in the event of a rotor seizure.

**Formula Box:**
\[ \frac{P_{\text{seized}}}{P_{\text{normal}}} = \_\_ \]

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**Practical Application:**
Understanding these calculations can help prevent motor damage and improve operational safety in factories using multiple electric motors.
Transcribed Image Text:**Educational Article: Understanding Motor Efficiency in Industrial Settings** --- **Scenario Analysis: Motor Performance in Industrial Operations** You are working in a factory that uses many motors. Your supervisor is pointing out a specific motor that shows signs of weakness and may suddenly seize. This condition would cause the rotor to stop rotating abruptly. Typically, this motor carries a direct current of 0.900 A under normal operation when connected to a 120 V power supply. The resistance of the motor windings is 11.6 Ω. The task is to determine the factor by which the rate of change of internal energy in the windings will increase if the rotor seizes while it is operating, and the supply voltage is not cut off. **Key Information:** - **Normal Operating Current**: 0.900 A - **Power Supply Voltage**: 120 V - **Resistance of Motor Windings**: 11.6 Ω **Objective:** - Calculate the factor of increase in the rate of change of internal energy in the windings in the event of a rotor seizure. **Formula Box:** \[ \frac{P_{\text{seized}}}{P_{\text{normal}}} = \_\_ \] --- **Practical Application:** Understanding these calculations can help prevent motor damage and improve operational safety in factories using multiple electric motors.
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