College Physics
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Electric Charges and Fields
One of the fundamental properties is the electromagnetic property. Charge cannot be destroyed by any process and this contributes formally to the law of charge conservation.
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**Problem Statement:** What values of charge will result in the largest force on \( q_1 \) due to \( q_2 \) and \( q_3 \)? **Diagram Description:** The diagram displays three charges arranged horizontally in a line, each located on a grid: - \( q_1 \) is on the left, - \( q_2 \) is in the middle, - \( q_3 \) is on the right. **Options:** 1. \( q_1 = +1 \, \text{mC}, \ q_2 = +1 \, \text{mC}, \ q_3 = -1 \, \text{mC} \) 2. \( q_1 = +1 \, \text{mC}, \ q_2 = -1 \, \text{mC}, \ q_3 = -1 \, \text{mC} \) 3. \( q_1 = +1 \, \text{mC}, \ q_2 = -1 \, \text{mC}, \ q_3 = +1 \, \text{mC} \) 4. No way to tell **Explanation:** Consider using Coulomb's Law, which states that the force between two charges is directly proportional to the product of their charges and inversely proportional to the square of the distance between them. The sign of the charges also determines whether the force is attractive or repulsive. To maximize the force on \( q_1 \), consider the combination of charges that results in the strongest attractive or repulsive interactions.
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Transcribed Image Text:**Problem Statement:** What values of charge will result in the largest force on \( q_1 \) due to \( q_2 \) and \( q_3 \)? **Diagram Description:** The diagram displays three charges arranged horizontally in a line, each located on a grid: - \( q_1 \) is on the left, - \( q_2 \) is in the middle, - \( q_3 \) is on the right. **Options:** 1. \( q_1 = +1 \, \text{mC}, \ q_2 = +1 \, \text{mC}, \ q_3 = -1 \, \text{mC} \) 2. \( q_1 = +1 \, \text{mC}, \ q_2 = -1 \, \text{mC}, \ q_3 = -1 \, \text{mC} \) 3. \( q_1 = +1 \, \text{mC}, \ q_2 = -1 \, \text{mC}, \ q_3 = +1 \, \text{mC} \) 4. No way to tell **Explanation:** Consider using Coulomb's Law, which states that the force between two charges is directly proportional to the product of their charges and inversely proportional to the square of the distance between them. The sign of the charges also determines whether the force is attractive or repulsive. To maximize the force on \( q_1 \), consider the combination of charges that results in the strongest attractive or repulsive interactions.
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