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D else (4.28) or the ITFT to compute the frequency functions X 14.6 b c properties...
164 (169 of 649) Problems 3.21. Compute the inverse Fourier transforms of the frequency functions X(o) shown in Adobe Figure P3.21. Corwes or Exce Select X(w) He Conve Mic 0.5 10 15 2 2.5 3 -2 1 01 2 FIGURE P3.21
164 (169 of 649) Problems 3.21. Compute the inverse Fourier transforms of the frequency functions X(o) shown in Adobe Figure P3.21. Corwes or Exce Select X(w) He Conve Mic 0.5 10 15 2 2.5 3 -2 1 01 2...
QUES 2!!!
Problem 1: For the feedback system shown below, compute the transfer functions e/d, x/r. What are the steady-state values for a constant d,r and when do they approach 0 asymptotically as t goes to infinity? C(s) 一心 - P(s) We were unable to transcribe this image
Problem 1: For the feedback system shown below, compute the transfer functions e/d, x/r. What are the steady-state values for a constant d,r and when do they approach 0 asymptotically as t...
2. Prove the following useful properties of Dirac δ-functions (a) δ(ax) = (z) (b) zfic) =0 (c) f(x)5(-a) f(a)5(r d) δ(z-a (aメ0) a) ( dz9(x-a) ) where θ(x) is the step function defined as 1 if r 0 0 if r <0 θ(z) =
2. Prove the following useful properties of Dirac δ-functions (a) δ(ax) = (z) (b) zfic) =0 (c) f(x)5(-a) f(a)5(r d) δ(z-a (aメ0) a) ( dz9(x-a) ) where θ(x) is the step function defined as 1 if...
if (a > 0) if (b < 0) x = x + 5; else if (a > 5) x = x + 4; else x = x + 3; else x = x + 2; Refer to Code Segment Ch 05-1. If x is currently 0, a = 0 and b = -5, what will x become after the statement shown is executed?
Compute the derivative (d/dx) of the following functions a. x3 - 2x b. (x+4)2 c. sin(ωx2) d. 3e-kx
1. The condition for signal x[n] to have DTFT is that x[n] is: (a) integratable, (b) differentiable, (c) summable, (d) compressible. 2. If X(92) is the DTFT of x[n], then the Fourier transform of x[-n) is (a) X(92)ej, (b) X(22)ein (c) X(32-1), (d) X(-22) 3. For 8-point computation of DFT, how many complex multiplications are involved? (a) 8, (b) 16, (c) 32, (d) 64. 4. For 32-point computation of FFT, how many complex multiplications are involved? (a) 32, (a) 325...
Consider the joint density function f(x, y) = else (a) Find the marginal density functions for X and Y (b) Compute P(Y 亻1/2/X 3/4). (c) Find the conditional density function X given Y = y. (d) Compute P(Y 1/2lX-3/4).
3.5 Determine the Laplace transform of each of the following functions by applying the properties given in Tables 3-1 and 3-2. (a) xi(t) = 16e-2t cos 4t u(t) (b) x2(t) = 20te-21 sin 4t u(t) (c) x3(t) = 10e-34 u(t – 4) Table 3-1: Properties of the Laplace transform for causal functions; i.e., x(t) = 0 for t < 0. Property x(t) 1. Multiplication by constant K x(t) 2. Linearity K1 xi(t) + K2 x2(t) X($) = L[x(t)] K X(s)...
For each of these utility functions,
b. Compute the MRS.
c. Do these tastes have diminishing marginal rates of
substitution? Are they convex?
d. Construct an indifference curve for each of these functions
for utility numbers U1 = 10 , U2 = 100 , U3 = 200 .
e. Do these utility functions represent different preference
orderings?
1. Consider the following utility functions: (i) U(x,y)- 6xy, (ii) U(x,y)=(1/5)xy, MU,--y and MU,--x ii) U(x,y)-(2xy)M 8xy2 and MUy -8x2y MU,-6y and...
8. Compute the limit arctan 2x lim +- X (a) 0 (b) 7/2 (c) –7/2 (d) e (e) 1