Solve the following circuit using Gauss Elimination method, V/R=1; R R R R 1 R 12 13 V V
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A: Final Answers:∣H(−5.64)∣≈2336.96,∠H(−5.64)≈11.28 radians∣H(4.28)∣≈491.69,∠H(4.28)≈−8.56…
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- (a) Transform v(t)=75cos(377t15) to phasor form. Comment on whether =377 appears in your answer. (b) Transform V=5010 to instantaneous form. Assume that =377. (c) Add the two sinusoidal functions a(t) and b(t) of the same frequency given as follows: a(t)=A2cos(t+) and b(t)=B2cos(t+). Use phasor methods and obtain the resultant c(t). Does the resultant have the same frequency?Below is a circuit diagram. Determine the impedance of every circuit The components include ZR1, ZR2, ZL1, ZL2, ZC1, ZC2. Please redo the circuit diagram using these components.As impedances, they represent components. Express your final answers in complex terms.Using rectangular coordinates, measure impedances.From the following circuit diagram. Determine the impedances for all the Circuit elements such as ZR1, ZR2 and so on. For part A the frequency (f) is f = 60Hz & part f = 100Hz. For both parts, you must redraw the circuit diagram, with all the found impedances shown. Show your final answers as phasor with rectangular coordinates. you must show all of your work for the complex math aswell.
- NOTE: Polar form for Voltage & Current. Rectangular form for Impedance Find the total impedance of the circuit, total power (apparent) delivered by the current source, Draw the phasor diagram of the voltage and current at the source, the current passing through the R2 and L1 branch, Draw the phasor diagram of the voltage and current at the R2 and L1 branch. Also, is the circuit inductive, capacitive, or neither (resistive)?Below is a circuit diagram. Create a set of equations by using mesh analysis. The value of Rnsid is equal to 625. Express the final answer as rectangular coordinates.USE STORED VALUES AND ROUND OFF TO FOUR DECIMAL PLACES. PLEASE SHOW COMPLETE SOLUTION.
- 3.5. Optimum Power Transfer Q6. What is the simple formula for the optimum complex load impedance Z, for maximum power transfer into the load in terms of Zh (use the theory of our textbook [6] Sec. 10.6)? Optimum Z = Zopt %3D %3DPlease solve with work. Will upvote!Hello. I am confused which route to take for this problem. I could break it into parts, but do I put it into its odd and even functions for symmetry? Could you guide me through this problem? Thank you for your help.