There are 163 windings around a cylinder made of a non-magnetic material. The cylinder has a radius r= 4.1cm and a length L=7m. The resistance of a sufficiently long cylinder (r << L) is R= 2N. The applied voltage is E = 5 V at the initial moment (t= 0). At the time t= 8s what is the value of the voltage E, in units of mega-volts that must be applied to the ends of the solenoid, in order for the current to increase directly proportional with time (Take lo = 4x x 10 7T- m/A and x = 3.14.) O 3.18 O 18.44 O 9.54 O 6.36

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There are 163 windings around a cylinder made of a non-magnetic material. The cylinder has a radius r
4.1 cm and a length L
7 m. The resistance of a sufficiently long cylinder (r << L) is
R= 22. The applied voltage is E, = 5 V at the initial moment (t = 0).
At the time t = 8s what is the value of the voltage E, in units of mega-volts, that must be applied to the ends of the solenoid, in order for the current to increase directly proportional with time t?
(Take 4o = 4 x 10 7T- m/A and r= 3.14.)
O 3.18
O 18.44
O 9.54
O 6.36
14.31
Transcribed Image Text:There are 163 windings around a cylinder made of a non-magnetic material. The cylinder has a radius r 4.1 cm and a length L 7 m. The resistance of a sufficiently long cylinder (r << L) is R= 22. The applied voltage is E, = 5 V at the initial moment (t = 0). At the time t = 8s what is the value of the voltage E, in units of mega-volts, that must be applied to the ends of the solenoid, in order for the current to increase directly proportional with time t? (Take 4o = 4 x 10 7T- m/A and r= 3.14.) O 3.18 O 18.44 O 9.54 O 6.36 14.31
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