8) Find v(t) and i(t) use the differential equations approach. Show all work ?? 5
please explain and show all work differential equations 11. Find and classify the singular points of the differential equation x? (x2 - 4)y" - (x² - 4)y' + xy = 0 (5 points)
7.13 Use the differential equation approach to find v.(t) for t > 0 in the network in Fig. P7.13. 4H TO + 1 = 0 2013 342 340 0.(t)
Chapter 7, Problem 7.015 Use the differential equation approach to find i(t) for t > 0 in the circuit in the figure below. i(t) 6 mA 1 kS2 2 k2 4 mH Please put all numbers as integers. Click here to enter or edit your answer mA i(t)
Find the general solution of the following system of differential Equations. Show all the steps of your work. y = 6y; - y2 y2 = 5 y, +4y2
please show all work Use variation of parameters to find the general solution of the differential equation: đư” =T.
Differential Equations Find a general solution of the system x'(t)=Ax(t) for the given matrix A. 8 13 5 -8 x(t) (Use parentheses to clearly denote the argument of each function.)
Using differential equations method please 7.82 Use the step-by-step technique to find v,(t) for t>0 in network in Fig. P7.82. 24 V 3 kn 200 Figure P7.82
2. a) Find the solutions (t) and y(t) of the system of differential equations: 10y, y10 by converting the system into a single second order differential equation, then solve it. The initial conditions are given by r(0) 3 and y(0)-4. Show your full work. [7 marks] b) For t = [0, 2n/5]: identify the parametric curve r(t) (t),(t)), find its cartesian equation, then sketch it. Hint: You can use parametric plots in Matlab or just sketch the curve by hand....
this is differential equations, please write clearly and show work. thanks Use the methods of section 8.2 to find the general solutions of the given systems of differential equations in the following three problems. 1. = x + y dx dt dy dt = 5x - 3y
how to do this problem with steps and show which is which. Problem : Find v(t) in the following integro-differential equations using the phasor approach: (a) v(t) +dt 10 cos (b) + 5D(t) + 4 u dt = 20 sin(4t + 10°)