If you have any doubts please comment below I'll definitely respond to your comments...
Thank you
Find i(t) for t> 0 in the given circuit. Assume v;= 34 V. t=0 10 22 6022 [i(t) 1 mF Vi + 40 Ω 2.5 H O (0) = –10.88te-20+ (0) A i(t) = -27.20 te-20tu(t) A i(t) = 13.60te-20tu() A O i(t) = –17.00 te-20t4() A
Suppose sin 0 - 5 and 0<o<". Determine sin(20). DO NOT use a calculator
Solve the given integral equation or integro-differential equation for y(t). y'CL)+ 125 ſ <t-vy(v) dv=7! y(0)=0 0 y(t) = Enter your answer in the answer box.
You are given the circuit shown below. The switch has been at the position shown for a long time before being moved at t = 0. You are told that C = 0.25F, L = 2H, R1 = 100. LR + VL -+ VR. =O Use the same sort of methodical approach as before: a) Determine i, (0+), vc(0+) and ic(0+) b) Determine di 2007 and doc0* c) Determine the steady-state value for the voltage Vc.final d) Use circuit analysis...
1. In the circuit shown Ra t0 20 V( T05F lo-1A 0.5 H -0 a. Find a seeond-order differential equation in i(t). b. Solve the differential equation to obtain i(t) for t 2 0.
5KR MM 10K2 V (4) 40nF 340k RA lokh 75V + 100V 1+0 -> 1.(t) + Ca for The switch in the above circut has been at long while. When't=o, it moves to position b'instantaneously. Determine (Fortz ot) ① Volt) @ io (+)
1. Find v(t). t-0 10 ? 6f 20 ? 20 V+ v(t) 10 ? 2. Find v(t). > 10 ? 6F 20 ? v(t) 200 10?
Using Octave to solve (preferably with solving the differential equations and go through the process) 1. A harmonic oscillator obeys the equation dx dt dt which can be written as a set of coupled first order differential equations dx dt dt One procedure in Octave for coding these equations involves a global statement and the line solutionRC Isode(@dampedOscillator, [1, 0], timesR); Employ the help system to determine the properties of the Isode() function (or an equivalent solver such as ode23()...
Problem 5. (20 pts) Let ER be a positive real number and consider the damped system modeled by the following second-order differential equation: y"(t) + yy' (t) + 25y(t) = 0, (a) Show that the long-term behaviour of all solutions is independent of y. (b) For which values of ye R+ does the above differential equation have oscillating solutions ? (i.e. solutions with infinitely many zeroes.) (c) Classify the above damped system into underdamped, critically damped and overdamped in terms...
1. For the circuit shown below, we wish to find v(t) for t>0. 1 1 a. Find the governing equation for the voltage v using KCL at the top node using the following definitions: a = 0,W, = dr. This will get you a governing equation in the same form as that derived for the case we did in class where the R, L, and C were in series. b. What is the particular solution in this case? c. If...