You find that the gain margin of a nominal loop transfer function (with no right-half plane open-loop pole) to be -40 dB. Now answer the following: 1) The closed-loop system is unstable 2) One may increase (or, decrease) the gain up to 100 and still have CL stability (or, instability). 20log_10(100) = 40 ✓

Your answers must be integers with no decimal point. The number of loops is number of non-touching pairs is and for C/R the number of paths is and for C/R the number of loops in the subgraph for delta1corresponding to P1=1/s is and for C/R the number of non-touching pairs in the subgraph for delta1 corresponding to P1=1/s is and the

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Hello there. To start off, I AM BLIND AND CAN NOT READ IMAGES YOU MAY ATTEMPT TO RESPOND WITH. Please do not do that,  it wastes your time and mine and would just like it written out in text like what you are reading right now. Thank you for understand.   So the question I am working on  I have 1 part left and am not sure on how to calculate the final part.  THE DESCRIPTION TELLS ME :   A CIRCUIT INCLUDES 9 capacitors. The circuit has end points A and B. Capacitor C  Capacitor C_1  is next to point A. Another capacitor c_1 is  next to point B. Between these two capacitors, capacitor c_2 is connected parallel with the following combination.  capacitor c_1 is between c_2 and point C. on the other side of c_2, another capacitor c_1 is between c_2 and point D.There are  two parallel branches  between points C and D. There is one more capacitor c_2 on the first branch, and there are three capacitors c_1 in series on the second branch.   that is it  The question goes: In (Figure 1),…