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Mass training of trainers General Physics 2
May 23-25, 2017 Magnetic Field, Magnetic Force, Magnetic flux, Motion of Moving Charge, DC-Motor Prof. MARLON FLORES SACEDON Physics Instructor Visayas State University Baybay City, Leyte
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magnetism Magnetism is a class of physical phenomena that are mediated by magnetic fields. Electric currents and the magnetic moments of elementary particles give rise to a magnetic field, which acts on other currents and magnetic moments. Magnetic phenomena were first observed at least 2500 years ago in fragments of magnetized iron ore found near the ancient city of Magnesia (now Manisa, in western Turkey). These fragments were what are now called permanent magnets;
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magnetism
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magnetism Magnetic field about a conductor
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Magnetic forces on Moving Charges
Electric interaction can be represented in two steps: A distribution of electric charge creates an electric field πΈ in the surrounding space. The electric field exerts a force πΉ =π πΈ on any other charge π that is present in the field. Magnetic interaction can be describe in similar way: A moving charge or a current creates a magnetic field in the surrounding space. The magnetic field exerts a force πΉ on any other moving charge or current that is present in the field. π΅ + π£
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Magnetic forces on Moving Charges
Electric interaction can be represented in two steps: A distribution of electric charge creates an electric field πΈ in the surrounding space. The electric field exerts a force πΉ =π πΈ on any other charge π that is present in the field. Magnetic interaction can be describe in similar way: A moving charge or a current creates a magnetic field in the surrounding space. The magnetic field exerts a force πΉ on any other moving charge or current that is present in the field. πΉ=ππ£π΅π ππβ
+ π£ πΉ =0 Where: πΉ = magnitude of magnetic force/Lorentz force (N) π = particleβs charge (C) π΅ = magnitude of magnetic field (T) π£ = speed of charge (m/s) β
= angle from π£ to π΅ π΅ π΅ + πΉ π£ β
Note: Unit of π΅ Tesla = π = N/A.m If β
= 90 π πΉ=ππ£π΅
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MagnetIc Field Lines
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MagnetIc Field Lines
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MagnetIc Flux Magnetic flux is a scalar quantity. If π΅ is uniform over a plane surface with total area A, then π΅ β₯ and π are the same at all points on the surface,
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Motion of moving particle in a magnetic field
βMotion of a charged particle under the action of a magnetic field alone is always motion with constant speed.β Where: πΉ is magnetic force [N] π£ is velocity of charge particle [m/s] π is mass of charge particle [kg] πΉ is magnetic field π is angular frequency [rad/s]] π is frequency [Hz]
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Motion of moving particle in a magnetic field
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Velocity Selector
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Velocity Selector Thomsonβs e/m Experiment
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Magnetic force on a Current-Carrying Conductor
What makes an electric motor work? Within the motor are conductors that carry currents (that is, whose charges are in motion), as well as magnets that exert forces on the moving charges. Hence there is a magnetic force on each current-carrying conductor, and these forces make the motor turn. πΉ=ππ£π΅ Where: πΉ = Lorent force (N) πΌ = Current (A) π = Length of conductor (m) π΅ = Magnetic field (T) πΉ=πΌππ΅ If β
= 90 π
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Magnetic force on a Current-Carrying Conductor
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Magnetic force on a Current-Carrying Conductor
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π 90 π ββ
π° ππ ππβ
2 π β
π β² β π π SIDE VIEW πΉ πππ‘ = sum of all forces on the four sides of the loop πΉ πππ‘ = πΉ + β πΉ + πΉ β² +(β πΉ β² ) =0 πΉ =πΌππ΅π ππ( 90 π ββ
) πΉ β²=πΌππ΅π ππ 90 π
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π =πΌππ΅ 90 π ββ
π° β
ππ ππβ
2 π β
π π β¨ π β² β π π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π=ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π β π π π β¨ β π π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π π° π π β¨ β π π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π π β
π β¨ π β π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π β π π π β¨ π β π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π π ββ
π β¨ β π π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π β π π π β¨ π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π π ββ
π β¨ β π π SIDE VIEW Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π π β
π β¨ π β π π =ππΌπ΄π΅π ππβ
SIDE VIEW Where: N is the numbers turns Torque ( π ) is force time lever arm π = πΉ ππ ππβ
2 +(β πΉ ) β ππ ππβ
2 Potential energy (π) of magnetic dipole π =πΌπ΄π΅π ππβ
Note: Magnetic dipole moment ( π ) is current times area of loop π=β π β
π΅ π = πΉ ππ ππβ
π =(πΌππ΅)(ππ ππβ
) π =ππ΅π ππβ
π =πΌπππ΅π ππβ
π = π Γ π΅
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force and torqUe on a cUrrent loop
βThe net force on a current loop in a uniform magnetic field is zero. However, the net torque is not in general equal to zero.β π© π© π° π β π β¨ FRONT VIEW π π° π π π β
π β¨ π β π SIDE VIEW π =ππΌπ΄ SUMMARY π = π Γ π΅ π=β π β
π΅
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The Direct-Current Motor
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10 Minutes DC Motor 1 meter Magnetic wire gauge 21 9 volts battery
9v battery wire connector Permanent magnet Cutter Styrofoam AA battery (used)
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10 Minutes DC Motor 1 2 3 4 5 6
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eNd
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