Determine the induced voltage in a conductor 60 cm long moving in the magnetic field at a velocity of 8000 ft per minute. If the flux density is 0.18 Wb/meter-square and the angle between the flux and the conductor is 60 degrees.
Ampere Circuital Law
Ampere's Law states that "for any closed loop path, the sum of the length elements times the magnetic field in the direction of the length element is equal to the permeability times the electric current enclosed in the loop.”
Current Density
To design the electrical and electronic system, the current density is an important factor. The designer current level is the factor on which the circuit performance depends and with the help of the dimensions of the conducting current the current density is then determined. For instance, despite the lower current demanded by smaller devices as integrated circuits are reduced in size, there is a type of trend in achieving the higher device number in even smaller chip areas. The current density is increased in this region at higher frequencies because the conducting region in a wire becomes confined and this is known as the skin effect. The consequences increase as the current densities become higher.
Given Data: B= 0.18 Weber/meter,
l= 60 cm or 0.6m,
V= 8000ft/min = 4.064 m/s, and
θ = 60°.
We need to find induced voltage e.
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