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SOLVE THE FOLLOWING WITH WORK:Calculate the current flowing through the bar when the switch is closed.Calculate the force on the bar due to the magnetic

SOLVE THE FOLLOWING WITH WORK:Calculate the current flowing through the bar when the switch is closed.Calculate the force on the bar due to the magnetic fieldCalculate the acceleration of the barAssuming the bar experiences constant acceleration, find the velocity of the bar when it leaves the rails: v(x=d)

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Rail gun weapons are not only popular in video games, they are actually being developed by the Navy for practical use. The figure below shows a simple model of how a rail gun works. The entirety of the rail gun is immersed in a magnetic field of strength B = 0.90 Tesla. With the switch open, the capacitor on the left is charged to a very high voltage Vo = 8200 Volts. When the switch is closed current will flow through the bar and thereby exert a magnetic force on the bar pushing it to the right. The bar has a mass M = 1.16 kg, a resistance R = 0.16102, and a length L = 0.284 meters. We shall assume that the rails have zero resistance and that the bar slides without friction. The bar exists the rail gun after having accelerated over a distance of d=4.28 meters. Rail gun weapons are not only popular in video games, they are actually being developed by the Navy for practical use. The figure below shows a strength B = 0.90 Tesla. With the switch open, the capacitor on the left is charged to a very high voltage Vo = 8200 Volts. When the switch is clo The bar has a mass M = 1.16 kg, a resistance R = 0.161 0, and a length L = 0.284 meters. We shall assume that the rails have zero resistance, d = 4.28 meters. Immersed in a Magnetic Field Mass M Vo Resistance R Length L MagneticForce-RailGun2 switch Calculate the current flowing through the bar when the switch is closed I = 50931.67702 > Amps Calculate the force on the bar due to the magnetic field F = 13018.13665 Newtons Calculate the acceleration of the bar a = 11222.53159 / m/s2 Assuming the bar experiences constant acceleration, find the velocity of the bar when it leaves the rails: v(x=d) 309.94333 m/s

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