Fig 29-CO Magnetic fingerprinting allows fingerprints to be seen on surfaces that otherwise would not allow prints to be lifted. The powder spread on the.

Slides:



Advertisements
Similar presentations
Motion of a Charged Particle in a Magnetic Field
Advertisements

Magnetic Force Acting on a Current-Carrying Conductor
Chapter 26: The Magnetic Field
Chapter 29 Magnetic Fields.
Chapter 28. Magnetic Field
Ch 20 1 Chapter 20 Magnetism © 2006, B.J. Lieb Some figures electronically reproduced by permission of Pearson Education, Inc., Upper Saddle River, New.
Chapter 29 Magnetic Fields.
A charged particle accelerated to a velocity v enters the chamber of a mass spectrometer. The particle’s velocity is perpendicular to the direction of.
Copyright © 2009 Pearson Education, Inc. Chapter 27 Magnetism.
Lecture 20 Discussion. [1] A rectangular coil of 150 loops forms a closed circuit with a resistance of 5 and measures 0.2 m wide by 0.1 m deep, as shown.
Chapter 29 Magnetic Field
Magnetic Field and Magnetic Forces
>80>80>90>70>70>60>60>50>50>29>40>40 Average 66.4 Median 69 High 96 Low 29.
Physics 121: Electricity & Magnetism – Lecture 9 Magnetic Fields Dale E. Gary Wenda Cao NJIT Physics Department.
Copyright © 2009 Pearson Education, Inc. Lecture 8 - Magnetism.
Magnetic Fields CHAPTER OUTLINE 29.1 Magnetic Fields and Forces
Lecture 11 Magnetic field Generators and Transformers Motors Galvanometers Mass Spectrometer Cyclotron.
Magnetic Forces, Fields, and Faraday’s Law ISAT 241 Fall 2003 David J. Lawrence.
Van Allen Radiation Belts The Van Allen radiation belts consist of charged particles surrounding the Earth in doughnut-shaped regions. The particles are.
Chapter 29 Magnetic Fields. A Brief History of Magnetism 13 th century BC Chinese used a compass Uses a magnetic needle Probably an invention of Arabic.
Chapter 29 Magnetism Ferromagnetism
Magnetic Fields Chapter 26 Definition of B
Chapter 26 Magnetism Poles – Location where the magnetic effect is the strongest –North pole – pole of a freely suspended magnet which points towards geographic.
Lecture 14-1 Magnetic Field B Magnetic force acting on a moving charge q depends on q, v. (q>0) If q
Review Problem Review Problem Review Problem 3 5.
The Magnetic Field The force on a charge q moving with a velocity The magnitude of the force.
P212c28: 1 Chapter 28: Magnetic Field and Magnetic Forces Iron ore found near Magnesia Compass needles align N-S: magnetic Poles North (South) Poles attracted.
Chapter 29 Magnetic Fields 1.Introduction to magnetic field. 2.The forces on moving charges and currents inside a magnetic field. 3.The math that will.
General Physics II, Additional Questions, By/ T.A. Eleyan 1 Additional Questions Lec. 15,16.
Dr. Jie ZouPHY Chapter 29 Magnetic Fields. Dr. Jie ZouPHY Outline Magnetic fields (29.1) Magnetic force on a charged particle moving in a.
When charged particles move through magnetic fields, they experience a force, which deflects them Examples of such particles are electrons, protons, and.
Chapter 28 Lecture 26 Magnetic Fields: I. Magnetic Poles Every magnet, regardless of its shape, has two poles Called north and south poles Poles exert.
Magnetic Fields Chapter 21. History of Magnetism  In 1269, Pierre de Maricourt of France found that the directions of a needle near a spherical natural.
Magnetic Forces and Magnetic Fields
Lecture 27 Magnetic Fields: II
Magnetic Field and Magnetic Forces
Firdiana Sanjana ( ) Ana Alina ( ) MAGNETIC FORCE  Right-hand rule  The force on a charged particle in a magnetic field  Magnetic.
Firdiana Sanjaya Ana Alina
Slide 1Fig 29-CO, p.895. Slide 2  The direction of the magnetic field B at any location is the direction in which a compass needle points at that location.
PHY 102: Lecture Magnetic Field 6.2 Magnetic Force on Moving Charges 6.3 Magnetic Force on Currents 6.4 Magnetic Field Produced by Current.
Chapter 20 Magnetism Conceptual Quiz 20 Conceptual Quiz Questions.
PHY 102: Lecture Magnetic Field
Chapter 29 - Magnetic Fields
Phys102 Lecture 13, 14, 15 Magnetic fields
Magnetic Force Acting on a Current-Carrying Conductor
Electricity and Magnetism
Physics II Magnetostatics.
Electric Field & Magnetic Field
Force on an Electric Charge Moving in a Magnetic Field
Chapter 29 - Magnetic Fields
Electricity and magnetism Chapter Eight: Magnetic Field
Force on an Electric Charge Moving in a Magnetic Field
Force on an Electric Charge Moving in a Magnetic Field
Lorentz Forces The force F on a charge q moving with velocity v through a region of space with electric field E and magnetic field B is given by: 11/23/2018.
Chapter 29 Magnetic Fields.
Magnetic Fields Chapter 26 Definition of B
Chapter 29 Problems Problems 7, 9, 12, 30, 37, 41.
Active Figure 29.1 Compass needles can be used to trace the magnetic field lines in the region outside a bar magnet.
Electricity and Magnetism
Chapter 29 Examples Examples 1, 6, 7.
Magnetic Monopoles Does there exist magnetic charge, just like electric charge? An entity which carried such magnetic charge would be called a magnetic.
Magnetic Fields Chapter 26 Definition of B
Chapter 29 Magnetic Field
Magnetic Fields Exert Forces on Moving Charges
Magnetic Fields A PowerPoint Presentation by
Chapter 28 Magnetic Fields
Chapter 29 - Summary Magnetic Fields.
Conceptual MC Questions
ConcepTest 20.1a Magnetic Force I
Presentation transcript:

Fig 29-CO Magnetic fingerprinting allows fingerprints to be seen on surfaces that otherwise would not allow prints to be lifted. The powder spread on the surface is coated with an organic material that adheres to the greasy residue in a fingerprint. A magnetic “brush” removes the excess powder and makes the fingerprint visible. (James King-Holmes/Photo Researchers, Inc.) Fig 29-CO, p.895

The direction of the magnetic field B at any location is the direction in which a compass needle points at that location. the magnetic field lines outside the magnet point away from north poles and toward south poles. Active Figure 29.1 Compass needles can be used to trace the magnetic field lines in the region outside a bar magnet.

We can define a magnetic field B at some point in space in terms of the magnetic force FB that the field exerts on a test object, for which we use a charged particle moving with a velocity v. assuming that no electric (E) or gravitational (g) fields are present at the location of the test object. Figure 29.3 The direction of the magnetic force FB acting on a charged particle moving with a velocity v in the presence of a magnetic field B. (a) The magnetic force is perpendicular to both v and B. Henry Leap and Jim Lehman

• The magnitude FB of the magnetic force exerted on the particle is proportional to the charge q and to the speed v of the particle • The magnitude and direction of FB depend on the velocity of the particle V and on the magnitude and direction of the magnetic field B. • When a charged particle moves parallel to the magnetic field vector (i.e., θ = 0) , the magnetic force acting on the particle is zero. • When the particle’s velocity vector makes any angle with the magnetic field, the magnetic force acts in a direction perpendicular to both v and B; FB is perpendicular to the plane formed by v and B

• The magnetic force exerted on a positive charge is in the direction opposite the direction of the magnetic force exerted on a negative charge moving in the same direction. • The magnitude of the magnetic force exerted on the moving particle is proportional to sin , where is the angle the particle’s velocity vector makes with the direction of B. We can summarize these observations by writing the magnetic force in the form Figure 29.3 The direction of the magnetic force FB acting on a charged particle moving with a velocity v in the presence of a magnetic field B. (b) Oppositely directed magnetic forces FB are exerted on two oppositely charged particles moving at the same velocity in a magnetic field. The dashed lines show the paths of the particles, which we will investigate in Section 29.4. Henry Leap and Jim Lehman Fig 29-3b, p.897

Figure 29.6 (a) Magnetic field lines coming out of the paper are indicated by dots, representing the tips of arrows coming outward. (b) Magnetic field lines going into the paper are indicated by crosses, representing the feathers of arrows going inward. Fig 29-6, p.901

An electron in a television picture tube moves toward the front of the tube with a speed of 8.0 x 106 m/s along the x axis. Surrounding the neck of the tube are coils of wire that create a magnetic field of magnitude 0.025 T, directed at an angle of 60° to the x axis and lying in the xy plane. Calculate the magnetic force on and acceleration of the electron.

3- An electron moving along the positive x axis perpendicular to a magnetic field experiences a magnetic deflection in the negative y direction. What is the direction of the magnetic field?

5- A proton moves in a direction perpendicular to a uniform magnetic field B at 1.0 x107 m/s and experiences an acceleration of 2.0x1013 m/s2 in the + x direction when its velocity is in the +z direction. Determine the magnitude and direction of the field.

the atoms making up the wire. If a magnetic force is exerted on a single charged particle when the particle moves through a magnetic field, it should not surprise you that a current-carrying wire also experiences a force when placed in a magnetic field. the current is a collection of many charged particles in motion; hence, the resultant force exerted by the field on the wire is the vector sum of the individual forces exerted on all the charged particles making up the current. The force exerted on the particles is transmitted to the wire when the particles collide with the atoms making up the wire. Figure 29.7 (a) A wire suspended vertically between the poles of a magnet. (b) The setup shown in part (a) as seen looking at the south pole of the magnet, so that the magnetic field (blue crosses) is directed into the page. When there is no current in the wire, it remains vertical. (c) When the current is upward, the wire deflects to the left. (d) When the current is downward, the wire deflects to the right. Fig 29-7, p.901

Figure 29.7 (a) A wire suspended vertically between the poles of a magnet. Fig 29-7a, p.901

Figure 29.8 A segment of a current-carrying wire in a magnetic field B. The magnetic force exerted on each charge making up the current is q vd B and the net force on the segment of length L is I L B. Fig 29-8, p.901

13- A wire having a mass per unit length of 0. 500 g/cm carries a 2 13- A wire having a mass per unit length of 0.500 g/cm carries a 2.00-A current horizontally to the south. What are the direction and magnitude of the minimum magnetic field needed to lift this wire vertically upward?

16- A conductor suspended by two flexible wires as shown in Figure P29 16- A conductor suspended by two flexible wires as shown in Figure P29.16 has a mass per unit length of 0.040 0 kg/m. What current must exist in the conductor for the tension in the supporting wires to be zero when the magnetic

# The magnetic force acting on a charged particle moving in a magnetic field is perpendicular to the velocity of the particle and that consequently the work done on the particle by the magnetic force is zero. (W= F.S= Fs cos θ) # Because FB always points toward the center of the circle, it changes only the direction of v and not its magnitude. Active Figure 29.18 When the velocity of a charged particle is perpendicular to a uniform magnetic field, the particle moves in a circular path in a plane perpendicular to B. The magnetic force FB acting on the charge is always directed toward the center of the circle. # the rotation is counterclockwise for a positive charge. If q were negative, the rotation would be clockwise.

The angular speed of the particle The period of the motion T (the time that the particle takes to complete one revolution) is equal to the circumference of the circle divided by the linear speed of the particle: Active Figure 29.19 A charged particle having a velocity vector that has a component parallel to a uniform magnetic field moves in a helical path.

A proton is moving in a circular orbit of radius 14 cm in a uniform 0 A proton is moving in a circular orbit of radius 14 cm in a uniform 0.35-T magnetic field perpendicular to the velocity of the proton. Find the linear speed of the proton.

Velocity Selector: Only those particles having speed v pass un-deflected through the mutually perpendicular electric and magnetic fields. The magnetic force exerted on particles moving at speeds greater than this is stronger than the electric force, and the particles are deflected upward. Those moving at speeds less than this are deflected downward.

Figure 29.20 (Example 29.7) The bending of an electron beam in a magnetic field. Fig 29-20, p.909

Figure 29.21 A charged particle moving in a nonuniform magnetic field (a magnetic bottle) spirals about the field and oscillates between the end points. The magnetic force exerted on the particle near either end of the bottle has a component that causes the particle to spiral back toward the center. Fig 29-21, p.910

Figure 29.22 The Van Allen belts are made up of charged particles trapped by the Earth’s nonuniform magnetic field. The magnetic field lines are in blue and the particle paths in red. Fig 29-22, p.910

Active Figure 29. 23 (a) A velocity selector Active Figure 29.23 (a) A velocity selector. When a positively charged particle is moving with velocity v in the presence of a magnetic field directed into the page and an electric field directed downward, it experiences a downward electric force qE and an upward magnetic force q v B. (b) When these forces balance, the particle moves in a horizontal line through the fields. Fig 29-23, p.911

Active Figure 29. 23 (a) A velocity selector Active Figure 29.23 (a) A velocity selector. When a positively charged particle is moving with velocity v in the presence of a magnetic field directed into the page and an electric field directed downward, it experiences a downward electric force qE and an upward magnetic force q v B. Fig 29-23a, p.911

Active Figure 29.23 (b) When these forces balance, the particle moves in a horizontal line through the fields. Fig 29-23b, p.911

Active Figure 29. 24 A mass spectrometer Active Figure 29.24 A mass spectrometer. Positively charged particles are sent first through a velocity selector and then into a region where the magnetic field B0 causes the particles to move in a semicircular path and strike a detector array at P. Fig 29-24, p.911

Figure 29. 25 (a) Thomson’s apparatus for measuring e/me Figure 29.25 (a) Thomson’s apparatus for measuring e/me. Electrons are accelerated from the cathode, pass through two slits, and are deflected by both an electric field and a magnetic field (directed perpendicular to the electric field). The beam of electrons then strikes a fluorescent screen. Fig 29-25a, p.912

Figure 29.25 (b) J. J. Thomson (left) in the Cavendish Laboratory, University of Cambridge. The man on the right, Frank Baldwin Jewett, is a distant relative of John W. Jewett, Jr., co-author of this text. Fig 29-25b, p.912

Figure 29.26 (Quick Quiz 29.10) Which particles have the highest speed and which have the highest ratio of m/q? Fig 29-26, p.912

Figure 29.27 (a) A cyclotron consists of an ion source at P, two dees D1 and D2 across which an alternating potential difference is applied, and a uniform magnetic field. (The south pole of the magnet is not shown.) The red dashed curved lines represent the path of the particles. Fig 29-27a, p.913

Figure 29.27 (b) The first cyclotron, invented by E. O. Lawrence and M. S. Livingston in 1934. Fig 29-27b, p.913

Figure 29.28 To observe the Hall effect, a magnetic field is applied to a current carrying conductor. When I is in the x direction and B in the y direction, both positive and negative charge carriers are deflected upward in the magnetic field. The Hall voltage is measured between points a and c. Fig 29-28, p.914

Figure 29.29 (a) When the charge carriers in a Hall-effect apparatus are negative, the upper edge of the conductor becomes negatively charged, and c is at a lower electric potential than a. (b) When the charge carriers are positive, the upper edge becomes positively charged, and c is at a higher potential than a. In either case, the charge carriers are no longer deflected when the edges become sufficiently charged that there is a balance on the charge carriers between the electrostatic force qEH and the magnetic deflection force qvB. Fig 29-29, p.915

Figure 29.29 (a) When the charge carriers in a Hall-effect apparatus are negative, the upper edge of the conductor becomes negatively charged, and c is at a lower electric potential than a. Fig 29-29a, p.915

Figure 29.29 (b) When the charge carriers are positive, the upper edge becomes positively charged, and c is at a higher potential than a. In either case, the charge carriers are no longer deflected when the edges become sufficiently charged that there is a balance on the charge carriers between the electrostatic force qEH and the magnetic deflection force qvB. Fig 29-29b, p.915

Fig Q29-9, p.917

Fig P29-17, p.918

Fig P29-1, p.918

Fig P29-1a, p.918

Fig P29-1b, p.918

Fig P29-1c, p.918

Fig P29-1d, p.918

Fig P29-14, p.919

Fig P29-15, p.919

Fig P29-17, p.919

Fig P29-18, p.920

Fig P29-23, p.920

Fig P29-48, p.922

Fig P29-53, p.922

Fig P29-55, p.922

Fig P29-59, p.923

Fig P29-61, p.923

Fig P29-63, p.923

Fig P29-64, p.923

Fig P29-66, p.924

Fig P29-69, p.924

Table P29-70, p.924

Fig P29-71, p.924

Fig P29-72, p.925