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- In the circuit below, the switch opens at t=0 after being closed for a long time. Calculate the voltage v(t) in the s-domain using laplace.Sove differential equation using laplace transform: dy(t)/dt + 2y(t) = 3u(t) Initial condition y(0)=0 Hello, I am doing some practice and I want to make sure I am doing the process correctly. Thank you for your time and help.Obtain the response i(t) for the current through the 30 ohm resistor for t>0.note: do not use laplace
- In the circuit, the switch has been open for a long time. Calculate the time-dependent equation of the currentof the switch (I ), if it is closed at t = 0. Voltage is 5 V Do not use laplace transformLaplaceTransform[Piecewise[{{t, 0 ≤ t < 1}, {E^t, t >= 1}}, 0] convert it in first laplace equation , i dont need solution or answer, just convert it into equationCalculate y(t)=x(t)*v(t) using the convolution integral for the continuous signals x(t) and v(t) given in the figure below. Write the result of y(t) as a piecewise function. Also, show the result in an approximate way by drawing a graph.
- Please send the answer by typing only. I don't want handwritten. The subject is about Systems and Signals MATLAB application ( Convolution, Laplace and Z transform )The signal is given by: f(t) = 0 if t < 0 f(t) = 1 − t/3 if 0 ≤ t ≤ 3 f(t) = 0 if t > 3 (i) Give the graphical representations of the signals (f). (ii) Give a physical meaning of the convolution product of two signals. We set h(t) = f(t) *f(t) where '*' represents the convolution product. (iii) Determine the signal (h).In the circuit in Figure 1, when the switch is closed for a long time, it is opened at t=0. I0(t) for t> 0, Find it with the help of the Laplace transform.
- Need help with number 4, steps would be appriciated please and thank you! V2(s) and V3(s) are given need help finding the laplace transform of v2 and v3.After the switch is open for a long time, it is closed at t = 0. For t> = 0, find the mathematical expression of the current i (t) by Laplace transformation.In the circuit in Figure 1, the movement of the switch takes place at the time t = 0. for t > 0 Find the voltage value v0 (t) using the Laplace transform?