Determine the values of h(n) for linear phase low-pass FIR filter with 9 taps and a cut-off frequency of 0.4pi radians using the frequency sampling method.Hk at kh(n):h(0) =h(1) =h(2) =Round-off to 4 decimal placesh(3) ==h(4) =12M +12πk(2M + 1)for k = 0, 1,..., MMHo+2Hcos M)}.k=1(2nk(n-12M +1for n = 0,1,,2M

Answered: Image /qna-images/answer/6e659c15-7c29-4a18-9321-0272c67a9043.jpg

Answered: Determine the values of h(n) for linear…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

1. Find the critical value(s) and identify the rejection region(s).
A damping system with a negligibly small spring constant is modelled by x"+bx'=aebt with x(0)=0 and x'(0)=0 initial conditions Use the Laplace transform to determine the displacement of this system as a function of time in terms of a and b.
The critical value of t at a given alpha level will be smaller than the comparable critical value of z and is much smaller when n is very small.
Let yt = φyt−1 + et with et ∼ WN(0,σ2) and |φ| < 1. Consider the over-differenced process wt = (1 − L)yt.(i) What is the model followed by wt? (ii) Is wt invertible? (iii) Obtain V [wt] and compare its magnitude with V [yt] and hence comment on the impact of over-differencing on the variance of a stationary process.
Consider a mass–spring–dashpot system which is modelled bymx00+ cx0+ kx = f(t) with the initial conditions x (0) = 0, x0(0) = 1 where the imposed external forceis f(t) = 2sin(2t), the mass is m = 1, the spring constant is k = 8, and the dashpot impedance is c = 6.To find the position function x(t), please solve the following equation:By LAPLACE TRANSFORM METHOD, solve step by step the IVPx00 + 6x0+ 8x = 2sin (2t), x (0) = 0, x0(0) = 1.
If I have 2 for the degrees of freedom with an alpha of 0.05, what would be the critical value of t?
Determine the critical value z a/2
Find the critical value(s) and
a. Use the 2nd-order Runge-Kutta Method to approximate y(t) with h= 0.25 b. Use the 4th-order Runge-Kutta Method to approximate y(t) with h=0.25 c. Plot both sets {yi} obtained in (1) and (2) d. Determine the eventual population level (as t→∞) reached from initial population.
Consider a mass spring dashpot system which is modeled by mx''+cx+kx = f(t) with the initial conditions x(0)= 0, x'(0)= 1 where the imposed external force is f(t)= 2sin(2t), the mass is m= 1, the spring constant is k= 8, and the dashpot impedance is c= 6. To find the position function x(t), please solve the following equation: by LAPLACE TRANSFORM METHOD, solve step by step the IVP. x''+6x'+8x= 2sin(2t), x(0)= 0, x'(0)= 1.
a- Use Euler’s method to integratedy/dt = y − t^2 + 1from t=0 to 0.2 with a step size of 0.05. The initial condition at t=0 is y=0.5. b- Employ the classical fourth-order Runge-Kutta (RK) method to integratedy/dt= y − t^2 + 1from t=0 to 0.2 with a step size of 0.05. The initial condition at t=0 is y=0.5. c- Compare the true percent relative error values ( |Et|%)Note that the exact ( analytical) solution was given in the tables.
Consider a 6-meter metal bar with a uniform initial temperature (across the bar) of 35°C . Suppose it is in thermal contact with an external source of heat given by h(x)= 3−x, 0 ≤ x ≤ 6. So the temperature u(x,t) had the ut=uxx+h(x) permission. Suppose further that the temperature of the ends are kept constant, being at x=0 of 5°C , while at x=6 of 30°C . Under such conditions: Find the steady-state temperature distribution of the bar and the boundary value problem that determines the transient distribution. (no need to solve the problem).

SEE MORE QUESTIONS

Recommended textbooks for you

Advanced Engineering Mathematics

Advanced Math

ISBN:

9780470458365

Author:

Erwin Kreyszig

Publisher:

Wiley, John & Sons, Incorporated

Numerical Methods for Engineers

Advanced Math

ISBN:

9780073397924

Author:

Steven C. Chapra Dr., Raymond P. Canale

Publisher:

McGraw-Hill Education

Introductory Mathematics for Engineering Applicat…

Advanced Math

ISBN:

9781118141809

Author:

Nathan Klingbeil

Publisher:

WILEY

Advanced Engineering Mathematics

Advanced Math

ISBN:

9780470458365

Author:

Erwin Kreyszig

Publisher:

Wiley, John & Sons, Incorporated

Numerical Methods for Engineers

Advanced Math

ISBN:

9780073397924

Author:

Steven C. Chapra Dr., Raymond P. Canale

Publisher:

McGraw-Hill Education

Introductory Mathematics for Engineering Applicat…

Advanced Math

ISBN:

9781118141809

Author:

Nathan Klingbeil

Publisher:

WILEY

Mathematics For Machine Technology

Advanced Math

ISBN:

9781337798310

Author:

Peterson, John.

Publisher:

Cengage Learning,

Basic Technical Mathematics

Advanced Math

ISBN:

9780134437705

Author:

Washington

Publisher:

PEARSON

Topology

Advanced Math

ISBN:

9780134689517

Author:

Munkres, James R.

Publisher:

Pearson,

SEE MORE TEXTBOOKS