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Homework #2 with Solutions - Basic Electric Circuit Theory | ENEE 204, Assignments of Electrical and Electronics Engineering

Material Type: Assignment; Professor: Gomez; Class: BASIC CIRCUIT THEO; Subject: Electrical & Computer Engineering; University: University of Maryland; Term: Fall 2008;

Typology: Assignments

Pre 2010

Uploaded on 10/03/2008

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Download Homework #2 with Solutions - Basic Electric Circuit Theory | ENEE 204 and more Assignments Electrical and Electronics Engineering in PDF only on Docsity! ENEE 204 Fall 2008 HW #2 Due: in class Thursday, Sept. 18, 2008 Prof. Gomez Reading: Mayergoyz and Lawson, Sections 2-2.5, Download and study Lectures 3&4. 1. Circuit branches, nodes and meshes. Consider circuit in Figure P2-3 in the text with the additional information that the voltage supply Vs is given, as well as the values of the circuit components. a. How many branches? How many nodes? How any trivial nodes? How many meshes? Llow many trivial meshes? . How many unknowns does this circuit have? Assign them. Write down KCL for each node. Write down KVL for each mesh. Write down the terminal relations for all the components. How many total equations do you have? Is it equal, more or less than. the number of unknowns? Show that not all KCL. equations are linearly independent. moan 2. Solving circuit equations involving resistors. Consider circuit below. a b. c d. e f. Write down and label all the unknown quantities. Using the convention for reference directions, label the signs of the terminals. Write down KVL for all meshes. Write down KCL for all nodes EXCEPT the bottom Goining Vs, R2, R6). Write down the tenninal relations for all components. Salve for all unknown quantities using the equations from c-e. 3. Solving circuit equations involving resistors using process of successive simptification. Again consider circuit 1. a. b. By using successive simplification of the series and parallel connections, draw a circuit with one voltage source and one resistor that represents the entire circuit, Calculate the current and voltage across the resistor. Successively expand the circuit while calculating the currents and voltages for each step. Show that this method gives exact same result as in Problem 2. 4. Circuit equations for capacitive and resistive elements, Using KVL.KCL and terminal relations in the figure below, show that the differential equation for the voltage on the capacitor is given by 1 1 Hp ¥, ly, = ee RC} SRC 5, Ideal and non-deal (‘real’) voltage sources. An ideal voltage source is one that provides a constant voltage (Vo), regardless of the load resistance(R;) connected in series to il, This means that the ideal battery has NO internal resistance. A real battery however can be modeled by an ideal voltage source (Vo) in series with an _internal resistance Rj. Given the followin: g vollage versus current relationship. Current . 9 10 133A 5 4,664 a. Determine Yoo and R; for this real voltage source. b. If you connect this to a load resistance Ri =100Q in series, what is the power on Ry? f Mrs un oy Ry A o i “ h o oe B pe < (oe "nomi oo Sok i Be Meh ES aq : 3 Pe iad
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