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Write a program to provide a general solution to Problem, that is, given the reactance of each element, generate a solution for parts .
That is, given the resistance and reactance of the elements, determine the requested current, voltage, and power.
Convert the voltage source of Fig. (a) to a current source and the current source of Fig. (b) to a voltage source.
Write the mesh equations for the networks of Figure. Determine the current through the resistor.
Determine the phase relationship between the using a dual-trace oscilloscope.
Determine the phase relationship between the waveforms, and indicate which one leads or lags.
Plot the impedance of the network versus frequency from 0 to 10 kHz.
Find the rms values of the voltages vR and vC at a frequency of 1 kHz.
Write a program to generate the sinusoidal expression for the current of a resistor.
Calculate IC using the current divider rule. Calculate VL using the voltage divider rule.
Find the current Is. Calculate I2 using the current divider rule.
Calculate the voltage V2 and the current IL. Find the power factor of the network.
Find the total impedance ZT and the admittance YT. Find the currents I1, I2, and I3.
Find the average power delivered to the network. Find the power factor of the network, and indicate whether it is leading or lagging.
Identify the values of conductance and susceptance, and draw the admittance diagram.
Find the type and impedance in ohms of the series circuit elements that must be in the closed container of Figure.
Verify Kirchhoff's current law at one node. Find the average power delivered to the circuit.
Find the voltage E and currents IR, IL, and IC in phasor form. Draw the phasor diagram of the currents Is, IR, IL, and IC, and the voltage E.
Find the total admittance YT in polar form. Draw the admittance diagram. Find the value of C in microfarads and L in henries.
Plot YT and ?T (of YT = YT T) for a frequency range of zero to 20 kHz.
Draw the phasor diagram of the currents Is, IR, and IL, and the voltage E. Find the current IC for each capacitor using only Kirchhoff's current law.
Find the series circuit of one resistive and reactive element that will have the same impedance as the original circuit.
Find the element or elements that must be in the closed container of Fig. to satisfy the conditions.
Express your answer in rectangular and polar forms, and draw the impedance diagram.