Magnetism & EMI

Q. A transformer operates on the principle of electromagnetic induction. What is the main purpose of a transformer?
  • A. To increase or decrease voltage
  • B. To store electrical energy
  • C. To convert AC to DC
  • D. To measure current
Q. A transformer works on the principle of:
  • A. Electromagnetic induction
  • B. Electrostatics
  • C. Magnetic resonance
  • D. Thermal conduction
Q. According to Ampere's Law, the line integral of the magnetic field B around a closed path is equal to what?
  • A. Zero
  • B. The product of permeability and current
  • C. The product of permittivity and charge
  • D. The electric field times the area
Q. According to Ampere's Law, the line integral of the magnetic field B around a closed loop is equal to what?
  • A. 0
  • B. μ₀ times the total current through the loop
  • C. μ₀ times the total charge
  • D. None of the above
Q. According to Ampere's Law, what is the line integral of the magnetic field around a closed loop equal to?
  • A. 0
  • B. μ₀ times the total current through the loop
  • C. μ₀ times the total charge
  • D. None of the above
Q. According to Ampere's Law, what is the magnetic field inside a long straight conductor carrying current I?
  • A. Zero
  • B. μ₀I/2πr
  • C. μ₀I/4πr
  • D. μ₀I/πr
Q. According to Faraday's law, the induced EMF in a circuit is directly proportional to what?
  • A. The rate of change of magnetic flux
  • B. The strength of the magnetic field
  • C. The resistance of the circuit
  • D. The length of the conductor
Q. According to Faraday's law, the induced EMF in a circuit is proportional to what?
  • A. The rate of change of magnetic flux
  • B. The strength of the magnetic field
  • C. The resistance of the circuit
  • D. The length of the conductor
Q. According to the Biot-Savart Law, the magnetic field dB at a point due to a current element Idl is proportional to which of the following?
  • A. Idl
  • B. sin(θ)
  • C. 1/r^2
  • D. Both Idl and sin(θ)
Q. For a circular loop of radius R carrying a current I, what is the magnetic field at the center of the loop?
  • A. B = μ₀I/(2R)
  • B. B = μ₀I/(4R)
  • C. B = μ₀I/(πR)
  • D. B = μ₀I/(2πR)
Q. For a closed loop of wire carrying current, what does the line integral of the magnetic field equal?
  • A. Zero
  • B. The product of current and resistance
  • C. μ₀ times the total current enclosed
  • D. The electric field times the area
Q. For a current-carrying loop, what is the magnetic field at the center if the radius is halved?
  • A. It remains the same
  • B. It doubles
  • C. It quadruples
  • D. It halves
Q. For a cylindrical conductor of radius R carrying current I, what is the magnetic field at a point outside the cylinder?
  • A. 0
  • B. μ₀I/2πr
  • C. μ₀I/4πr
  • D. μ₀I/πr
Q. For a cylindrical conductor of radius R carrying current I, what is the magnetic field at a point outside the conductor?
  • A. 0
  • B. μ₀I/2πR
  • C. μ₀I/4πR
  • D. μ₀I/πR
Q. For a solenoid of length L and n turns per unit length carrying current I, what is the magnetic field inside the solenoid?
  • A. μ₀nI
  • B. μ₀I/n
  • C. μ₀I/L
  • D. μ₀nI/L
Q. For a solenoid of length L, radius R, and carrying current I, what is the magnetic field inside the solenoid?
  • A. μ₀nI
  • B. μ₀I/L
  • C. μ₀I/2L
  • D. μ₀I/4L
Q. For a toroidal solenoid with N turns and radius R carrying current I, what is the magnetic field inside the toroid?
  • A. μ₀NI/2πR
  • B. μ₀NI/R
  • C. μ₀NI/4πR
  • D. μ₀NI/2R
Q. If a circular loop of radius R carries a current I, what is the magnetic field at the center of the loop?
  • A. μ₀I/2R
  • B. μ₀I/4R
  • C. μ₀I/R
  • D. μ₀I/8R
Q. If a circular loop of radius R carries a current I, what is the magnetic field at the center of the loop according to Ampere's Law?
  • A. μ₀I/2R
  • B. μ₀I/4R
  • C. μ₀I/R
  • D. μ₀I/πR
Q. If a coil with a resistance of 10 ohms has an induced EMF of 20 volts, what is the induced current?
  • A. 2 A
  • B. 0.5 A
  • C. 10 A
  • D. 20 A
Q. If a conductor is moved perpendicular to a magnetic field, what is the effect on the induced EMF?
  • A. It is maximized
  • B. It is minimized
  • C. It becomes zero
  • D. It fluctuates
Q. If a conductor moves through a magnetic field, what is the induced EMF dependent on?
  • A. The speed of the conductor and the strength of the magnetic field
  • B. The length of the conductor only
  • C. The temperature of the conductor
  • D. The type of material of the conductor
Q. If a current-carrying wire is bent into a circular loop, what is the direction of the magnetic field at the center of the loop according to the Biot-Savart Law?
  • A. Out of the plane of the loop
  • B. Into the plane of the loop
  • C. Clockwise
  • D. Counterclockwise
Q. If a long straight conductor carries a current I, what is the magnetic field at a distance r from the wire?
  • A. μ₀I/(2πr)
  • B. μ₀I/(4πr²)
  • C. μ₀I/(2r)
  • D. μ₀I/(πr²)
Q. If a long straight conductor carries a current I, what is the magnetic field B at a distance r from the wire?
  • A. B = μ₀I/(2πr)
  • B. B = μ₀I/(4πr²)
  • C. B = μ₀I/(2r)
  • D. B = μ₀I/(πr²)
Q. If a long straight wire carries a current I, what is the direction of the magnetic field at a point located directly above the wire?
  • A. Towards the wire
  • B. Away from the wire
  • C. Clockwise around the wire
  • D. Counterclockwise around the wire
Q. If a long straight wire carries a current I, what is the magnetic field at a distance r from the wire according to Ampere's Law?
  • A. μ₀I/(2πr)
  • B. μ₀I/(4πr²)
  • C. I/(2πr)
  • D. μ₀I/(r)
Q. If a long straight wire carries a current I, what is the magnetic field at a distance r from the wire according to the Biot-Savart Law?
  • A. μ₀I/(2πr)
  • B. μ₀I/(4πr^2)
  • C. μ₀I/(2r)
  • D. μ₀I/(4πr)
Q. If a long straight wire carries a current I, what is the magnetic field B at a distance r from the wire?
  • A. B = μ₀I/(2πr)
  • B. B = μ₀I/(4πr^2)
  • C. B = μ₀I/(2r)
  • D. B = μ₀I/(πr^2)
Q. If a long straight wire carries a current I, what is the magnetic field B at a distance r from the wire according to the Biot-Savart Law?
  • A. B = (μ₀I)/(2πr)
  • B. B = (μ₀I)/(4πr²)
  • C. B = (μ₀I)/(r)
  • D. B = (μ₀I)/(2r)
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