EE 201 Homework set E Due: Oct. 3, 2014. Name_________________________ Sec _____________ 22. For the circuit below, use the mesh-current method calculate the power being dissipated in each resistor. R2 R3 35 ! 50 ! IS1 VS + I R1 R S2 4 – 1.5 A 20 ! 40 ! 25 V 0.75 A PR1 = ____________________________ PR2 = ____________________________ PR3 = ____________________________ PR4 = ____________________________ + – 23. Use the mesh-current method to find the currents in R1, R4 , and R5 in the circuit below. R4 7 k! iR4 iR1 = ____________________________ VS2 R2 3 k! R3 2 k! R1 5 k! iR1 VS1 + – 20 V 10 V iR4 = ____________________________ R5 3 k! iR5 iR5 = ____________________________ 24. Use the mesh current method to find the voltages across each of the resistors in the circuit below. (Note: You may need to employ an auxiliary equation or use supermesh methods to solve this one.) IS2 2 mA R1 5 k! R3 2 k! + vR1 – – vR3 + + V IS1 5 mA VS1 + S2 – – 25 V 15 V + vR4 – – vR2 + R2 1 k! R4 7 k! vR1 = ___________________________ vR2 = ____________________________ vR3 = ____________________________ vR4 = ____________________________ 25. We would like to design the circuit below so that 24 mW of power is dissipated in R5, and 48 mW of power is dissipated in R6. Determine the values of IS1 and IS2 needed in order for that to happen. (Hint: Write the mesh equations and use what you know to work backwards.) IS1 IS1 = ________________________ VS + – 12 V R1 2 k! R4 1.5 k! R2 10 k! R5 8 k! IS2 IS2 = ________________________ R3 6 k! R6 3 k! 26. Use the method of superposition to find the current through R3 in the circuit below. Pay attention voltage polarities and current directions in each partial circuit. R4 VS1 + IS R2 – 1 k! 4 k! 40 V 4 mA iR3 = ____________________________ V R1 R3 iR3 S2 2 k! 3 k! 32 V + – 27. Use the method of superposition to find the power dissipated in R3 in the circuit below. (Be careful: Look at the cautionary notes about calculating power when using superposition.) R1 R2 10 ! 8! VS1 + VS2 R3 – 120 V 40 ! 42 V R4 14 ! R5 2 ! IS 8 A PR3 = ____________________________ + – 28. For the circuit below, use superposition to determine the value of IS such that there is no power being dissipated in resistor R2. (Hint: Use superposition to determine how VS1 and VS2 affect R2. Then use superposition to determine the value of IS that will exactly cancel the effects of VS1 and VS2.) IS R1 R3 R5 2 k! 1 k! 4 k! VS1 + + VS2 R2 R4 – 15 V 25 V – 10 k! 5 k! IS = ____________________________
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