Consider a feedback system where F = H = 1.Here is its rootl…
Consider a feedback system where F = H = 1.Here is its rootlocus: For what gain(s) is the closed-loop system marginally stable? [g1] For what gain is one of the CLPs equal to -1? [inf] As the gain is increased from 1 to 3, the overshoot of y(t) will: [dec] For what gain is the open-loop TF stable? [gn1]
Read DetailsQ2 part:Paste a snapshot the unit step responses of the thre…
Q2 part:Paste a snapshot the unit step responses of the three TFs below in the SAME graph (very important that they are in the SAME graph).Label which one is which TF. Mark steady state values (if any). You can draw rlocus in MS paint, ppt, word, or equivalent and then paste a snapshot below.If snapshot is not working you’ll have to very clearly and completely describe the diagram which is harder!
Read DetailsQ1 part: Calculate what region in the 2D complex plane shoul…
Q1 part: Calculate what region in the 2D complex plane should the closed loop poles be so that the settling time specification above is met.The [Realpart] of closed loop poles should be [more_than] [two]. Calculate what region in the 2D complex plane should the closed loop poles be so that the overshoot specification above is met.The [Angle] of closed loop poles should be [equal_to] [zero].
Read DetailsEssay Question Instructions: Make sure you show all work on…
Essay Question Instructions: Make sure you show all work on the four essay questions on scratch paper. Upload a PDF of your written work to the Canvas Upload module immediately after you finish the test. Most of the points are awarded based on your written work, not the final answer that you submit to each question. Essay Question 4: Choose to answer one of the following two questions. Please do not answer both questions. You may attempt both, but please cross out the question you skip. (Choice 1) Find the Shapley Shubik power distribution for [11:7,6,3]. Is any player a dummy? (Choice 2) Draw a graph that represents the street-routing problem given below. You do not need to Eulerize and solve. The figure below shows the downtown area of a small village. At regular time intervals at night, a police officer must patrol every downtown block at least once, and each of the six blocks along City Hall at least twice.
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