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Chp. 21 Magnetism
32

Chp. 21 Magnetism

Jan 14, 2016

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Brad Hostetler

Chp. 21 Magnetism. MAGNETS. Magnets are pieces of metal (iron, nickel and steel) that work according to rules similar to electric charges. All magnets have 2 poles, north (north seeking), and south poles. Like electrostatics: - PowerPoint PPT Presentation
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Page 1: Chp. 21 Magnetism

Chp. 21 Magnetism

Page 2: Chp. 21 Magnetism

MAGNETS• Magnets are pieces of metal (iron, nickel and steel) that

work according to rules similar to

electric charges.

• All magnets have 2 poles, north (north seeking), and south poles.

• Like electrostatics: similar poles repel and dissimilar poles attract.

Page 3: Chp. 21 Magnetism

History of Magnetism –1 • Pierre de Maricourt mapped out and found

"poles" on a spherical magnet in 1269. This was the first encounter with the well known electrostatic principals of like charges (poles) repel each other and opposite charges (poles) attract.

Page 4: Chp. 21 Magnetism

Magnetic History - 2

• In 1600 William Gilbert extended these experiments to a variety of materials. He even found that the earth was a permanent magnet with a magnetic force field. He concluded that poles always appear in pairs and that magnet poles cannot be isolated.

Page 5: Chp. 21 Magnetism

Magnetic History -3• In 1819 Hans Oersted found that an

electric current in a wire deflected a nearby compass needle. Andre Ampere deduced the quantitative laws of magnetic force between current carrying conductors.

Page 6: Chp. 21 Magnetism

Magnetic History - 4• In the 1820's, Joseph Henry and Michael

Faraday showed that an electric current could be produced in a circuit by either moving a magnet near the circuit or by changing the current in another nearby circuit. These observations demonstrated that a changing magnetic field produces an electric field.

*However there was no quantitative explanation until Maxwell’s Equations.

Page 7: Chp. 21 Magnetism

Magnetic History –5 • 1864- James Clerk Maxwell was able to show that

electricity and magnetism are two perpendicular aspects of the same thing in his unified theory of electromagnetism. He published his 4 mathematical equations that related all of electricity and magnetism through calculus.

Page 8: Chp. 21 Magnetism

Different Magnetic Materials• Materials that are not affected by magnetic

forces (non-magnetic) are called diamagnetic.

• Materials that are affected by a magnetic field (temporary magnets) are called paramagnetic.

• Materials that produce or retain their magnetism (permanent magnets) are called ferromagnetic.

Page 9: Chp. 21 Magnetism

Temporary Magnetic Materials- Paramagnetism

• Paramagnetism occurs in substances in which the atoms contain unpaired electrons.

• This is common in most metals that are not permanent magnets. Example: paper clips.

Page 10: Chp. 21 Magnetism

Permanent Magnetic Materials - Ferromagnetism

• Ferromagnetic materials contain clusters of atoms that all have their unpaired electrons aligned (domains) and produce a magnetic field. These are permanent magnets.

Page 11: Chp. 21 Magnetism

Magnetic Fields• Magnetic Fields are like electrical and

gravitational fields, they produce forces on the surrounding area that drops off as you move away from the magnet.

• The vector arrows move out of the north end and curl around to the south end. The biggest magnet in the world is the Earth itself.

Page 12: Chp. 21 Magnetism

The Magnetic Force• The MAGNETIC Force acting on a charge q moving

with a velocity v in an external magnetic field B is given by

Fmagnetic = q v B = q v sinθ B

B is a magnetic field vector The test object is taken to be a charged particle moving with a velocity v

**No Velocity = No Force **Units: B is measured in Tesla (T)

1T = Webers/m2 = 1Ns/Cm= 1x 104 Gauss (cgs unit)

Page 13: Chp. 21 Magnetism

Magnetic Force on a Current Carrying Conductor

• For a current in a conductor, we have charges in motion.

• The force of a magnetic field on a wire is a summation of the forces on the individual charges moving through the

wire.

Fmagnetic = BIl = BsinθIl

I is the current

l is the length of the wire

Page 14: Chp. 21 Magnetism

Strength of the Magnetic Field

Plus Examples: 21A and 21 B pg. 774 & 778

Page 15: Chp. 21 Magnetism

Force on a Current Carrying Wire

Page 16: Chp. 21 Magnetism

Force on a Charged Particle

Page 17: Chp. 21 Magnetism

• Hmwk. Chp. 21 BK and WKBK (11)

• Book pg. 775 1,3,5

pg. 778 1,3

WKBK 21A 1. F = 5.4 x 10-11 N

2. F = 3.6 x 10-6 N 4. B = 2.6 T

21B 1. F= 0.23 N2. B = 7.4 x 10-5 T4. I = 1.34 A

Page 18: Chp. 21 Magnetism

Right Hand Rules: First Current produced Magnetic Field

• A series of right hand visualizations are possible to help you understand magnetism.

• The first one is to describe the direction of magnetic field lines around a current carrying wire.

Page 19: Chp. 21 Magnetism

Second Right Hand Rule- Electromagnet Polarity

• The direction of the field produced by an electromagnet can be found by using the Second Right-Hand Rule.

• Curl your fingers around the loops in the direction of the conventional (positive) current flow. Your thumb points toward the North pole.

Page 20: Chp. 21 Magnetism

Third Right Hand Rule• The easy way to “see” this 3 way mutually

perpendicular component is the second right hand rule. The velocity of charges, magnetic flux (B) and

the force are

each 90o from

the other.

Page 21: Chp. 21 Magnetism

Magnetic Field Definitions

Page 22: Chp. 21 Magnetism

Forces on Currents in Magnetic Fields• When you have a

current in a magnetic field it uses the third right-hand rule to show the direction of the force.

• The equation for this example is: F = BIL

Page 23: Chp. 21 Magnetism

Example of Current Carrying Wire• A good example of how we

utilize a current carrying wire is in a loudspeaker. As the levels of electrical signal changes, it causes moderating amounts of magnetic force that moves the speaker cone. The speaker cone compresses air into sound waves.

Page 24: Chp. 21 Magnetism

Torque on a Current Carrying Loop

• The torque due to a magnetic field B on a current carrying loop of area A is : = BIA sin

• This is the basis of volt and ammeters.

• If there are more than one loop of wire the equation becomes: = NIAB sin

Page 25: Chp. 21 Magnetism

Induced EMF

Page 26: Chp. 21 Magnetism

Motion of a Charged Particle in a Magnetic Field

• The force of a charged particle is perpendicular to both the field and velocity and therefore a center seeking circle force (centripetal) equal to

F = qvB = mv2 /r

and thus r = mv/qB showing the radius is proportional to the momentum mv.

Page 27: Chp. 21 Magnetism

Magnetic Field of a Long Straight Wire

• The direction of B around a wire is consistent with the first right-hand rule: grasp the wire with the right hand and the thumb pointing in the direction of the current; the fingers will point in the direction of the magnetic field lines.

• The strength is found with: B = oI 2r

where r is perpendicular distance from the wire to the point and o is the permeability of free space (4 x10-7 (Tm/A).

Page 28: Chp. 21 Magnetism

Magnetic Force Between Two Parallel Conductors

• The magnitude of the magnetic field around a long straight wire is determined to be B = oI

2d where d is distance.

Page 29: Chp. 21 Magnetism

Magnetic Field of a Current Loop

• The magnetic field produced by a single, circular loop of wire looks similar to that produced by a short dipole magnet

Page 30: Chp. 21 Magnetism

Magnetic Field of a Solenoid• A solenoid is a long wire wound in the form of

a helix. Tightly wound solenoids produce a very strong magnetic field inside of the loops. The strength depends on the number of loops of wire. Solenoids are used widely in switches.

Page 31: Chp. 21 Magnetism

Magnetic Fields in a Solenoid

Page 32: Chp. 21 Magnetism

Induced Electrical Current

• Just like moving charges produce a magnetic field…. A moving magnetic field can produce an Induced Electrical Current.

• Faraday’s Law of induction related magnetic flux change to the electromotive force (emf) or potential electrical change (voltage).