4) A long solenoid has n=800 turns per meter and a current I = 2 sin(wt). Inside the solenoid with a= 0.5 m and coaxial with it is a coil that has a radius of b = 0.2 m and consists of Nc = 200 turns in Figure. Circuit has a variable resistor, and at t=2 s resistor has 4 2. (a) Find the induced emf in the coil as a function of time if f=10 Hz. (b) Find the self-inductance of solenoid. (c) Find the current Irms of the circuit. (d) Write the expressions for E and B generated by solenoid in the form E = 4 sin(kx – wt) and %3D Bmax sin(kx – wt) with numerical values for Bmax k, and w when the wavelength 2 B = %3D 100 m, and the periot T=5 s. (µo = 4n × 10-7 T. m/A, c = 3 × 108 m/s) Coil, Ne turns with radius b = 0.2 m Solenoid, n turns per meter Ja I = 2 sin(wt) ↑ I = 2 sin(wt) V = 8 sin(wt) Variable resistor

Introductory Circuit Analysis (13th Edition)
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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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4) A long solenoid has n=800 turns per meter and a current I = 2 sin(wt). Inside the solenoid
with a= 0.5 m and coaxial with it is a coil that has a radius of b = 0.2 m and consists of N = 200
turns in Figure. Circuit has a variable resistor, and at t=2 s resistor has 4 2.
(a) Find the induced emf in the coil as a function of time iff=10 Hz.
(b) Find the self-inductance of solenoid.
(c) Find the current Irms of the circuit.
(d) Write the expressions for E and B generated by solenoid in the form E = 4 sin(kx – wt) and
B = Bmax Sin(kx – wt) with numerical values for Bmax, k, and w when the wavelength 2 :
100 m, and the periot T=5 s. (µo = 47 × 10-7 T.m/A, c = 3 × 10® m/s)
та
Coil, No turns with radius b = 0.2 m
Solenoid, n turns per meter
I = 2 sin(wt)
I = 2 sin(wt)
||
V = 8 sin(wt)
4Ω
Variable resistor
Transcribed Image Text:4) A long solenoid has n=800 turns per meter and a current I = 2 sin(wt). Inside the solenoid with a= 0.5 m and coaxial with it is a coil that has a radius of b = 0.2 m and consists of N = 200 turns in Figure. Circuit has a variable resistor, and at t=2 s resistor has 4 2. (a) Find the induced emf in the coil as a function of time iff=10 Hz. (b) Find the self-inductance of solenoid. (c) Find the current Irms of the circuit. (d) Write the expressions for E and B generated by solenoid in the form E = 4 sin(kx – wt) and B = Bmax Sin(kx – wt) with numerical values for Bmax, k, and w when the wavelength 2 : 100 m, and the periot T=5 s. (µo = 47 × 10-7 T.m/A, c = 3 × 10® m/s) та Coil, No turns with radius b = 0.2 m Solenoid, n turns per meter I = 2 sin(wt) I = 2 sin(wt) || V = 8 sin(wt) 4Ω Variable resistor
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