(d) Given a condition with three different wind velocities, u1, u2 and u3 fluctuating towards a...

(d) Given a condition with three different wind velocities, u1, u2 and u3 fluctuating towards a base station, which have different heights, let say z1 , z2 and z3. Apply the correlation function between of the condition of the velocities and wind loads at the various heights.

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genius_generous answered 2 years ago

Consider a systematic (7,4) code whose parity-check equations are: v0=u0+u1+u2 v1=u1+u2+u3 v2=u0+u2+u3 where u0 u1 u2...

Consider a systematic (7,4) code whose parity-check equations are: v0=u0+u1+u2 v1=u1+u2+u3 v2=u0+u2+u3 where u0 u1 u2 and u3 are message digits and v0 v1 and v2 are parity-check digits. a) Find the generator and parity-check matrices for this code. b) Construct an encoder circuit for the code. c) Find the codewords corresponding to the binary messages (1001), (1011), and (1110).

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1) A) Write v as a linear combination of u1, u2, and u3, if possible. (Enter...

1) A) Write v as a linear combination of u1, u2, and u3, if possible. (Enter your answer in terms of u1, u2, and u3. If not possible, enter IMPOSSIBLE.) v = (−1, 7, 2), u1 = (2, 1, 5), u2 = (2, −3, 1), u3 = (−2, 3, −1) B) Write v as a linear combination of u and w, if possible, where u = (1, 3) and w = (2, −1). (Enter your answer in terms of u...

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1. Show that if λ1 and λ2 are different eigenvalues of A and u1 and u2 are associated eigenvectors, then u1 and u2 are independent. More generally, show that if λ1, ..., λk are distinct eigenvalues of A and ui is an eigenvector associated to λi for i=1, ..., k, then u1, ..., uk are independent. 2. Show that for each eigenvalue λ, the set E(λ) = {u LaTeX: \in∈Rn: u is an eigenvector associated to λ} is a subspace...

#1 (a) Express, if possible,b= (7,8,9) as a linear combination of u1= (2,1,4),u2= (1,−1,3),u3= (3,2,5) (b)...

#1 (a) Express, if possible,b= (7,8,9) as a linear combination of u1= (2,1,4),u2= (1,−1,3),u3= (3,2,5) (b) What is Span{u1,u2,u3}? (c) Is the set{u1,u2,u3}linearly independent? #2 Considerv1= (1,2,1,1),v2= (1,1,3,1) and v3= (3,5,5,3). Find a homogeneoussystem the solution of which is Span{v1,v2,v3}. (Hint: Consider x= (x1, x2, x3, x4) where x=sv1+tv2+rv3 and look for conditions on x1, . . . , x4 where this system is consistent)

Given the vectors u1 = (2, −1, 3) and u2 = (1, 2, 2) find a...

Given the vectors u1 = (2, −1, 3) and u2 = (1, 2, 2) find a third vector u3 in R3 such that (a) {u1, u2, u3} spans R3 (b) {u1, u2, u3} does not span R3

Person A, B, and C have utility functions of U1=(R+6)c1, U2=(R+4)c2, and U3=(R+2)c3, budgets are I1,...

Person A, B, and C have utility functions of U1=(R+6)c1, U2=(R+4)c2, and U3=(R+2)c3, budgets are I1, I2, I3, c=expenditures on everything else R=1 is the house is purchased, 0 otherwise. What is the most each of the is willing to contribute to the house? If I1=5,800 I2=3,500 and I3= 2,100 would they buy the house at $4000 explain

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(d) Given a condition with three different wind velocities, u1, u2 and u3 fluctuating towards a...

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