can some one solve it step by step please
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can some one solve it step by step please 16. Let M be the Möbius transform...
(Bilinear transformation and all pass systems in the Laplace domain). The bilinear transformation F:C→C is a mapping from the z-domain to the Laplace domain, defined as s唔倫-1) without loss of generality, let us 7 17-) Without loss of generality, let us Td 1+z-1 assume that the scaling factor Ta is not important here, so we can choose 1-z-1 Ta = 2 to simplify our discussions; hence, s(z) =-. 1+z-1 (a) Show that the transformation maps the unit circle in the...
Apply the appropriate La Place transform properties to get the solution to the problem. (It can only be solved by this method). Can someone please solve it STEP BY STEP without skipping any step please? It would be really helpful. I´m lost ): x" - 3x' = te-t x(0) = 0 x'(0) = 0
As follow above the (1.12), what is the variance of the equation? I hope you solve it in details. Some Elementary Statistical Inferences nple itesa estimate of -hz+h). This suggests the following estimate of f(a) at'a given ar The ponparametrie estimate of the leftside is the proportion of the that fall in the i 1.11) To write this more formally, consider the indicator sta a)-o otherwise, Then a somparanmetric estimator of a) is Since the sample items are identically distributed,...
Consider the following statements. (i) The Laplace Transform of 11tet2 cos(et2) is well-defined for some values of s. (ii) The Laplace Transform is an integral transform that turns the problem of solving constant coefficient ODEs into an algebraic problem. This transform is particularly useful when it comes to studying problems arising in applications where the forcing function in the ODE is piece-wise continuous but not necessarily continuous, or when it comes to studying some Volterra equations and integro-differential equations. (iii)...
Please show the solutions for all 4 parts! Problem 1 Let m E Z that is not the square of an integer (ie. mメ0, 1.4.9, ). Let α-Vm (so you have a失Q as mentioned above) (i) Prove the following:Qla aba: a,b Q is a subring of C, Za]a +ba: a, b E Z is a subring of Qla], and the fraction field of Z[a] is Q[a]. (3pts) (ii) Prove that Z[x]/(X2-m) Z[a] and Qx/(x2 mQ[a]. (3pts) i Let n be...
please solve step by step to paper NAME: Q1. (30pts) Solve the quadratic equation z2-(9 2i)z +28 12i 0 by realizing the following plan: (i) find the discriminant A of the equation; (ii) write a program for a scientific calculator to obtain the polar form r(cos 0+ i sin 0) of A and the 'first' root + isin 2 of degree two of A; (iii) execute the program, fix the results, find another root A2 of A of degree two...
Please Solve As soon as Solve quickly I get you thumbs up directly Thank's Abdul-Rahim Taysir Find out the polar form of the complex number 1-i from the following options. O cos A + i sin tä o COS 3 + i sin 37 4 O 1 cos CE + i sin O cos + i sin ſ Find the derivative of the function f (z) = 272, at z = -1. You do not have to use the concept...
(1 point) Solve the boundary value problem by using the Laplace transform az w &w 16- dx2 x > 0, t> 0 at2 w(0,t) = 0, lim w(x, t) = 0, t> 0, X+0 w(x,0) = 2xe-*, dw F(x,0) = 0, x > 0, дt First take the Laplace transform of the partial differential equation. Let W be the Laplace transform of w. Then W satisfies the ordinary differential equation W" = subject to W(0) = and limxW(x) = Solve...
This is Differential equations, please help me, solve and show step by step. MAT 204 Elementary Differential Equations 1. A mass-spring-dashpot system is described by my" + cy' + ky = Fo coswt, see $3.6 Eq. (17). This second-order differential equation has been used in simulations, such as this one at the PhET site: https://phet.colorado.edu/en/simulation/legacy/resonance. = 48.6 N, and w will be For m = 2.53 kg, c = 0.502 N/(m/s), k 97.2 N/m, Fo = 97.2 x 0.5 N...
Please give me detailed solutions step by step, I am just trying to learn, thank you so much in advance! 2016 QUESTION 1 Q 1(a) Obtain the z-Transforms of each of the following signals ITOTAL MARKS: 25] [6 Marks In] = cos (-_-) uln] 2 marks] u nun - marks] 0-S Q 1(b) The signal x[n], (of length 4 samples) is defined as: x[n-(1,-1,12) [7 Marks] (i) Write down the Discrete-time Fourier Transform (DTFT) of xn [2 marks] (i) pn]...