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(a) Find the direction of the force on a proton (a positively charged particle) moving through the magnetic fields in the figure, as shown. Field Force Direction ---Select--- a ---Select-- ---Select--- d ---Select--- e ---Select--- f ---Select--- (b) Repeat part (a), assuming the moving particle is an electron. Field Force Direction a ---Select--- b ---Select--- ---Select--- d ---Select--- ---Select-- ---Select---

(a) Find the direction of the force on a proton (a positively charged particle) moving through the magnetic fields in the figure, as shown. Field Force Direction ---Select--- a ---Select-- ---Select--- d ---Select--- e ---Select--- f ---Select--- (b) Repeat part (a), assuming the moving particle is an electron. Field Force Direction a ---Select--- b ---Select--- ---Select--- d ---Select--- ---Select-- ---Select---

College Physics
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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**Magnetic Force Direction Exercise** (a) **Task**: Determine the direction of the force on a proton (a positively charged particle) moving through the magnetic fields as illustrated in the figure. **Instructions**: For each magnetic field labeled from a to f, select the corresponding force direction from the dropdown menu. | Field | Force Direction | |-------|-----------------| | a | ---Select--- | | b | ---Select--- | | c | ---Select--- | | d | ---Select--- | | e | ---Select--- | | f | ---Select--- | (b) **Task**: Repeat part (a), but this time assume the moving particle is an electron. **Instructions**: For each magnetic field labeled from a to f, select the corresponding force direction from the dropdown menu. | Field | Force Direction | |-------|-----------------| | a | ---Select--- | | b | ---Select--- | | c | ---Select--- | | d | ---Select--- | | e | ---Select--- | | f | ---Select--- | **Note**: The direction of force on a charged particle moving in a magnetic field is determined by the right-hand rule for protons and the left-hand rule for electrons.
Transcribed Image Text:**Magnetic Force Direction Exercise** (a) **Task**: Determine the direction of the force on a proton (a positively charged particle) moving through the magnetic fields as illustrated in the figure. **Instructions**: For each magnetic field labeled from a to f, select the corresponding force direction from the dropdown menu. | Field | Force Direction | |-------|-----------------| | a | ---Select--- | | b | ---Select--- | | c | ---Select--- | | d | ---Select--- | | e | ---Select--- | | f | ---Select--- | (b) **Task**: Repeat part (a), but this time assume the moving particle is an electron. **Instructions**: For each magnetic field labeled from a to f, select the corresponding force direction from the dropdown menu. | Field | Force Direction | |-------|-----------------| | a | ---Select--- | | b | ---Select--- | | c | ---Select--- | | d | ---Select--- | | e | ---Select--- | | f | ---Select--- | **Note**: The direction of force on a charged particle moving in a magnetic field is determined by the right-hand rule for protons and the left-hand rule for electrons.
The image consists of six diagrams labeled a through f, illustrating different scenarios of magnetic field vectors and other vectors. **Diagram (a):** - A magnetic field vector \( \vec{B}_{\text{in}} \) is directed into the page, represented by green crosses. - A vector \( \vec{v} \) is shown in red, pointing upwards. **Diagram (b):** - A red vector \( \vec{v} \) points upwards. - Three green arrows, representing a magnetic field \( \vec{B} \), point horizontally to the right. **Diagram (c):** - A red vector \( \vec{v} \) points to the right. - Three green arrows, representing a magnetic field \( \vec{B} \), point vertically downward. **Diagram (d):** - A magnetic field vector \( \vec{B}_{\text{out}} \) is directed out of the page, represented by green dots. - A red vector \( \vec{v} \) points to the left. **Diagram (e):** - A red vector \( \vec{v} \) points at an angle upwards. - A green vector \( \vec{B} \) points horizontally to the right. - The angle between \( \vec{v} \) and \( \vec{B} \) is labeled as \( \theta \). **Diagram (f):** - A red vector \( \vec{v} \) points at an angle upwards. - A green vector \( \vec{B} \) points horizontally to the right. - The angle between \( \vec{v} \) and \( \vec{B} \) is labeled as \( \theta \). These illustrations depict various orientations of vectors in the presence of magnetic fields, relevant for understanding concepts such as the magnetic force on a moving charge, vector decomposition, and angle relationships in physics.
Transcribed Image Text:The image consists of six diagrams labeled a through f, illustrating different scenarios of magnetic field vectors and other vectors. **Diagram (a):** - A magnetic field vector \( \vec{B}_{\text{in}} \) is directed into the page, represented by green crosses. - A vector \( \vec{v} \) is shown in red, pointing upwards. **Diagram (b):** - A red vector \( \vec{v} \) points upwards. - Three green arrows, representing a magnetic field \( \vec{B} \), point horizontally to the right. **Diagram (c):** - A red vector \( \vec{v} \) points to the right. - Three green arrows, representing a magnetic field \( \vec{B} \), point vertically downward. **Diagram (d):** - A magnetic field vector \( \vec{B}_{\text{out}} \) is directed out of the page, represented by green dots. - A red vector \( \vec{v} \) points to the left. **Diagram (e):** - A red vector \( \vec{v} \) points at an angle upwards. - A green vector \( \vec{B} \) points horizontally to the right. - The angle between \( \vec{v} \) and \( \vec{B} \) is labeled as \( \theta \). **Diagram (f):** - A red vector \( \vec{v} \) points at an angle upwards. - A green vector \( \vec{B} \) points horizontally to the right. - The angle between \( \vec{v} \) and \( \vec{B} \) is labeled as \( \theta \). These illustrations depict various orientations of vectors in the presence of magnetic fields, relevant for understanding concepts such as the magnetic force on a moving charge, vector decomposition, and angle relationships in physics.
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