To Choose: The correct option.

Question

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Answer 1

Question

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

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Answer 2

Question

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

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Answer 3

Question

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Question

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

Answer 6

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)

Answer 7

Chapter 26, Problem 1P

To determine

To Choose: The correct option.

Answer 8

Expert Solution & Answer

Answer to Problem 1P

Correct choice is (b)

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

Explanation of Solution

Introduction:

Magnetic force on a moving charged particle moving through a magnetic field region is given as

Fb→=q(v→×B→)

Clearly, the direction of deflection of the charged particle is given by the direction of the cross-product of velocity of the charged particle and magnetic field vector.

Direction of deflection of the electron is same as the direction of the magnetic force on it. For a positive charge, the direction of deflection is same as you get for the magnetic force using right hand rule but for a negative charge, the direction of deflection is opposite to the direction of magnetic forceyou will get using right hand rule.

Conclusion:

Hence, correct choice of path is (b)