Consider Figure 1 where L- 123mH, R=3652, and Vcc= 100V: +Vcc R ww-K Figure 1: Figure...

 

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Consider Figure 1 where L- 123mH, R=3652, and Vcc= 100V: +Vcc R ww-K Figure 1: Figure 1: RL circuit Assuming that the diode and transistor are ideal and the transistor turns for ton = 5ms and turns off for toff 35ms: 1. Replacing the semiconductors with switches, redraw (two drawings) the circuit in Figure 1 when the transistors are on and when they are off (1). 2. Sketch the inductor and source current over one period (two plots) T= 40ms (2). Find the maximum 3. The peak energy stored in the inductor is given by Emax=La energy stored in the inductor using Vcc and L (1). off pr(t)dt. Rewrite 4. The energy in the dissipated by the resistor is given by En = f Pu(t) in terms of Vcc, L, R, and to solve, and compare the result to the energy stored in the inductor (3). 5. Calculate the power dissipated in the resistor. Now calculate the power delivered by the source. How do they compare (2)? Consider Figure 1 where L- 123mH, R=3652, and Vcc= 100V: +Vcc R ww-K Figure 1: Figure 1: RL circuit Assuming that the diode and transistor are ideal and the transistor turns for ton = 5ms and turns off for toff 35ms: 1. Replacing the semiconductors with switches, redraw (two drawings) the circuit in Figure 1 when the transistors are on and when they are off (1). 2. Sketch the inductor and source current over one period (two plots) T= 40ms (2). Find the maximum 3. The peak energy stored in the inductor is given by Emax=La energy stored in the inductor using Vcc and L (1). off pr(t)dt. Rewrite 4. The energy in the dissipated by the resistor is given by En = f Pu(t) in terms of Vcc, L, R, and to solve, and compare the result to the energy stored in the inductor (3). 5. Calculate the power dissipated in the resistor. Now calculate the power delivered by the source. How do they compare (2)?