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- As shown in the Figure , an external load resistor, R, is connected across the terminal a-b of the DC circuit. Based on Norton’s Theorem, calculate and analyse the circuit shown in the figure ( given V1=60V, V2=20V, R1 = 22ohm, R2 = 34ohm, R3 = 35ohm, R4 = 42ohm,) to determine the current, i, when R = 200 ΩFind the following: the power drawn by the 100ohm variable resistor If the variable resistor is set to 200-ohms, instead of 100-ohms, What is the power drawn by the 200-ohms resistor? total current of the system Is the circuit inductive, capacitive, or neither (resistive)? NOTE: Polar form for Voltage & Current. Rectangular form for ImpedanceIn the DC Circuits lab , "Ohm's Law", the resistance of the four load were measured and also their accepted values were calculated: For Load A: Resisitance=4.4 kΩ (accepted value) caluculated using formula =R= R1+ R2 + R3 Resisitance=4.42kΩ (experimental value) For Load B: Resisitance=0.47 kΩ (accepted value) caluculated using formula =R= 1/(1/R1+ 1/R2 + 1/R3) Resisitance=0.47kΩ (experimental value) For Load C: Resisitance=1.95 kΩ (accepted value) caluculated using formula =R= R1+(( R2*R3)/R2 +R3) Resisitance=1.95kΩ (experimental value) For Load D: Resisitance=1.08 kΩ (accepted value) caluculated using formula =R= ((R1+ R2)* R3)/R1+R2+R3 Resisitance=1.08kΩ (experimental value) Percent Discrepancy for each load were 0 What's the conclusion then?
- Circuits Find voltage vab using superposition theorem? VAB? VAB’?vab “?Please could someone show me how to do this? In addition to series combination of complex loads it is also important to analyse the behaviour of power supply with complex loads in parallel. To demonstrate this, you are tasked to complete the following: i. For the circuit shown in figure 4 below, it is required to transfer maximum power to a load of impedance, ZL Ω. Determine the required value of the load impedance and the value of the maximum power delivered to the load under the following conditions: (a) ZL = R ± jX Ω , [variable R and X](b) ZL = R Ω [variable R]Differential equation is given as- Vo(t) = Vdd(1- (R/(R+Ron))*e^(-t/RC)) a) Assume Ron=280 ohm. When the load capacitor is C = 0.5nF, the output must reach 90% of its final value by t = 25uS. Find a value of R that will satisfy this requirement while at the same time keeping the static power below 1 mW. For your chosen resistance, calculate how long it will take to reach the 90% level.
- For the circuit shown in the figure that follows, determine voltage V in volts using any of the circuit theorems/methods (or their combinations) studied in class: (A) Source transformation; (B) Partial reduction to Thévenin equivalent(s); (C) Superposition; or (D) Nodal analysis. V s = 23.2 V Keep three significant digits.A 60Hz sourcewith an effective voltage of 240 volts supplies 4500 volt-amp to a load with a p.f. of 0.75 lagging. Determine the parallel capacitance required to improve the power factor to: a) 0.9 lagging and b) 0.9 leading. What per cent reduction in line current resulted in part (a)?As shown in the Figure , an external load resistor, R, is connected across the terminal a-b of the DC circuit. Based on Norton’s Theorem, calculate and analyse the circuit shown in the figure ( given V1=60V, V2=20V, R1 = 22ohm, R2 = 34ohm, R3 = 35ohm, R4 = 42ohm,) find R if i =0.5. What is the practical range of current i and value of R?. Kindly modify the circuit by changing only one of the parameters (either voltage or resistor value) so that i = 0.3 A.
- Subject: Power Book Name: Power System Analysis and Design,. Fifth Edition. J. Duncan Glover, Mulukutla S. Sarma, and Thomas J Page: 147 problem no: 3.28Discuss why power plant and distribution system engineers are concerned a. with the real power absorbed by a load; b. with the reactive power.The circuit shown in Figure is a dc model of a residential power distribution circuit.a) Use the node-voltage method to find the branch currents (?1, ?2, ?3, ?4, ?5, ?6) b) Show that the total power dissipated equals the total power developed