(7,3) cyclic code. Receiver received B(x) = 1001100. Find the information bits. g(x) = x4 + x3 + x2 + 1
(7,3) cyclic code. Receiver received B(x) = 1001100. Find the information bits. g(x) = x4 + x3 + ...
Consder the (7,4) cyclic code having the generator ploynomial G(x) = x3 +x2 + 1. a) What is the binary representation of G (x)? [15 Marks) b) Assume that the messgae is M(x) = (1 00 1). Determine the Block Check Code (BCC) mathemetically c) What is the transmitted codeword? d) Assume the received codeword is (1101110). Determine the corresponding syndrome. 11o NIO loooo1 bits There are e( r0s are deteted ron ceceeted Code we the e) Does the received...
; Let at be a linear transformation as follows : T{x1,x2,x3,x4,x5} = {{x1-x3+2x2x5},{x2-x3+2x5},{x1+x2-2x3+x4+2x5},{2x2-2x3+x4+2x5}] a.) find the standard matrix representation A of T b.) find the basis of Col(A) c.) find a basis of Null(A) d.) is T 1-1? Is T onto?
(1 point) Solve the system x +x2 x2 +x3 X1 +X4 X1 X2 X3 X4 +s
Additional Problem A researcher collected data on Y and four X-variables: X1, X2, X3, X4, and he wants to obtain a regression model. However, he is not sure if all the four X-variables should be included in the model. He provides you with the information shown below, namely, the SSR obtained when Y was regressed on each subset of X-variables. Also given: SST-100, and that the sample size is n 12. Your task Apply the Forward-Stepwise selection method, with a-to-enter-...
Find the number of solutions to x1 + x2 + x3 + x4 = 200 subject to xi E 220 (1 < i < 4) and x3, x4 < 50 in two ways: (i) by using the inclusion-exclusion principle, and (ii) using generating functions.
linear algebra question
1. Let Q(x) = 3x1 X2 + 5X1 x3 + 7X1 X4 + 7x2 x3 + 5x2 x4 + 3x3 n Find the maximum value Q(x) subject to the constraint xx 1, and find a unit vector u this maximum is obtained. a. 1 and xu o. b. Find the maximum value Q(x) subject to the constraintx
4. Let B = {x6 + 3, x5 + x3 + 1, x4 + x3, x3 + x2} C Pg, where Pg is the polynomials of degree < 8. (a) (2 marks) Explain why B is a linearly independent subset of Pg. (b) (2 marks) Extend B to a basis of Pg by adding only polynomials from the standard basis of Pg.
matlab
1. Given the system of equations 9 + x2 +x3 +x4 = 75 xi +8x2 x3x54 X1+X1 +7X3 + X4 = 43 xi+x2 +x6x434 Write a code to find the solution of linear equations using a) Gauss elimination method b) Gauss-Seidel iterative method c) Jacobi's iterative method d) Compare the number of iterations required for b) and c) to the exact solution Assume an initial guess of the solution as (X1, X2, X3, X4) = (0,0,0,0).
How many integer solutions are there for the inequality : x1 +
x2 + x3 + x4 ≤ 15
(a) if xi ≥ 0
(b) if 6 ≥ x1 ≥ 1, 6 ≥ x2 ≥ 1, x3 ≥ 0, x4 > 0
How many integer solutions are there for the inequality : x++ (a) if z 20
How many integer solutions are there for the inequality : x++ (a) if z 20
Suppose that X1, X2, X3 and X4 are independent Poisson where E[X1] = lab E[X2] = 11 – a)b E[X3] = da(1 – b) E[X2] = X(1 — a)(1 – b) for some a and b between 0 and 1. Let S = X1 + X2+X3+X4, R= X1 + X2 and C = X1 + X3. (a) Find P(R = 10) (b) Find P(X1 = 6 S = 16 and R= 12). (c) Suppose we want to condition on the...