Solve the following equation using the Routh method. S4 + 6S³ + 15S² + 18S + K(S + 2.5) + 10 = 0
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- Make a Routh table and tell how many roots of the following polynomialare in the right half-plane and in the left half-plane.P(s) = 3s7 + 9s6 +6s5 + 4s4 + 7s3 + 8s2 + 2s 6can you explain to me why the convolution of these two sinc fucntions which are rect functions equal a rect function? I thought when you convolute a rectangle and a rectangle with two different lengths, it makes a trapezoid shape. The answer says it is rectangle funtion so my code is corrcect but i dont understand why this is true. I need a step by step solution and explanation. here is the problem: Consider the signal x(t) = 2 sinc(6t + 3).the output y (t) = (x *h )(t) when x(t) ispassed through a filter with impulse response h (t) = 4sinc(2t -1). the matlab code was just to help me visuallizeIf the component values shown balance the bridge, what is the most probable component/s that comprise/s Z4? 200/300 2502-40° 15020 Resistor and capacitor O Inductor and capacitor O resistor only Resistor and inductor
- 1. Graph the following complex numbers and convert in the specified form a. 5-j7 to exponential form b. 5 cjs (-45°) to rectangular form C. -2-j3 to polar form d. 32-45° to exponential form of complex numbers, (10pts each)16 >e Find. To using symmetvic and Skew symmetric concepts. R Ri R 1₁=9 R R₁ R₂ R 20The givens are I1 = 0.219A, R1 = 66 ohms, R2 = 38 ohms, C = 0.1 farads. What is Vc across the capacitor at time t = 4.58 seconds?
- Answers must be clear to read and show all steps please pleasePlease Be aware that, you don't need to calculate the centroid because I already have the centroid which it's -4.161, I just need the asymptotic directions in degree. Thank you.9- L.p-- When 3 capacitors are arranged in series, the equivalent capacitance C is: Option1 Option2 Option3 Option4 Option5 1/Ceq = C, x C2 × C3 QVị + QV2 + QV3 | CR1 + CR2 + CR3| 1/C, + 1/C2 + 1/C3 %3D Cz + C2 + C3 |