Problem 8 Construct the Norton equivalent of the given circuit between terminals a and b. Find IN W + jY and ZN = R + jX #ΑΩ www #B/0° A -j30 1.51x b
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- Convert the following instantaneous currents to phasors, using cos(t) as the reference. Give your answers in both rectangular and polar form. (a) i(t)=5002cos(t30) (b) i(t)=4sin(t+30) (c) i(t)=5cos(t15)+42sin(t+30)9. The matiueonk shawn is aparastineg the steady state with simusaielal un ualtage saunces. i v= 2cos 2t amd N2 = 2 sim 2+ , diturmine the valtage VaCt). 3173 F 2173 F Ja 2173F 31H allQ1. For the system shown below T(s)= s5+10s4+45s3+90s2+164s+200 = 0 a. Complete the table Number of poles in RHS Number of poles Number of poles in in LHS jw b. Do you have special case in this question or not? c. Decide the stability
- DC-AC Circuits Express R1 using Rx, Ry, and Rz when performing wye to delta conversion R3 Rx Rz R2 R1 Ry O A. (Rx+Ry)(Ry+Rz)(Rx+Rz) Rx В. RyRz Rx+Ry+Rz O C. Ry+Rz RXRYRZ O D. RXRYRZ Ry+Rz OE. RxRy+RyRz+RXRZ RxSolve for the node voltage V₁ -jsn So 20190 102 www +100 12 10/0Evaluate 8/10° +62-20° 9/80° -4/50° 0.50 +j2.24 -0.50-j2.24 O 50-j224 O -50-j224 and express the result in rectangular form.
- Find the impedance Zab in the circuit seen in figure. Suppose that R = = 4.5 2. Part A Zab = Part B Ω Zab Zab R ww Ω -182 카 ZAN 20 M Express Zab in polar form. Express your answer in ohms to three significant figures. Enter your answer using angle notation. Express argument in degrees. ANSWER: 40 0 Express Zab in rectangular form. Express your answer in ohms to three significant figures. Enter your answer in rectangular form. ANSWER: m 102 -/200 j200A non-sinusoidal current source (iT=2+1.5sin1000t+ 1cos30o0t- 0.5sin4000t) A is applied to the * ?circuit shown. Find the total power İL iT ic -J9N J4Q 39 W O 20 W O 55 W 28 W )!( هذا السؤال مطلوبTwo impedances of Z = 100 +j50 Q and Z2 = 20 -j20 Q are connected in series. what is the magnitude of the equivalent impedance in 2? %3D %3D Your Answer: Answer
- Convert the following to polar form and computethe product. Compare the result with that obtainedusing rectangular form.a. (50 + j10) (4 + j8)b. (j2 − 2) (4 + j5) (2 +j7)the answer is correct but first is how did you know that I2 flows through zB and on that basis you solved the question? second is when i did i2 i got 2+0.266j so can you show how 0.8-.08j was calculated?? what is zs and where did u get 2<90 from? please elaborate on all these points and solve in detail4. A capacitor now is connected in parallel with R1 to reduce the ripple. Find the value of the capacitance needed to make the following ripple index less than 5% through PSpice simulation study. V -×100% -V o,min 0,max rpp RFP = -x100% = V dc dc D1 Dbreak R1 V1 1k VAMPL = 169.71 FREQ = 50 Vo