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Determine the maximum power to R for each network.
Find the magnitude and polarity of the voltage across each resistor.
Write the mesh equations using the format approach.
Write the nodal equations using the format approach.
Determine the current through the source resistor Rs of each network of Fig. using either mesh or nodal analysis.
Using a ?-Y or Y -? conversion, find the current I in each of the networks of Figure.
Write a program to solve for both mesh currents of the network of Figure.
Write a program to solve for the nodal voltages of the network of Figure.
How would you compare the application of mesh analysis to the branch current method?
Write the mesh equations for each of the networks of Fig. , and, using determinants, solve for the loop currents in each network.
Using the format approach, write the mesh equations for the networks of Figure.
Determine the magnitude and direction of the current through each resistor.
Rewrite the equations in a format that can be solved using third-order determinants.
Determine the magnitude and polarity of the voltage across each resistor.
For the networks of Figure, write the nodal equations and solve for the nodal voltages.
Determine the nodal voltages for the networks of Fig. Find the voltage across each current source.
That is, given all the parameters of the network, calculate the current, voltage, and power to each element.
Determine VBC using the fact that the approximation IC = IE is often applied to transistor networks.
Determine V for the current source of Figure with an internal resistance of 10 k O.
Convert the current source and 4-O resistor to a voltage source, and again solve for the current in the 2-O resistor.
Convert the voltage sources of Fig. to current sources. Find the voltage Vab and the polarity of points a and b.
Reduce the network to a single current source, and determine the voltage V1.
Using branch-current analysis, find the current through each resistor for the networks of Figure.