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1. The Corporate Responsibility Report 2010 of Coca-Cola Amatil Company is at http:

1. The Corporate Responsibility Report 2010 of Coca-Cola Amatil Company is at http:

1. The Corporate Responsibility Report 2010 of Coca-Cola Amatil Company is at http: 1. The Corporate Responsibility Report 2010 of Coca-Cola Amatil Company is at http://ccamatil.com/InvestorRelations/AnnualReports/2009/2010 Sustainability Report.pdf. It mentions four global pillars. Required: Discuss the strategies, programs, and targets of the company in relation to each of those global pillars, as mentioned in the […]

A discrete memory less source has an alphabet of seven

A discrete memory less source has an alphabet of seven

A discrete memory less source has an alphabet of seven A discrete memory less source has an alphabet of seven symbols whose probabilities of occurrence are as described here: Symbol s0 s1s2s3s4s5s6 Probability 0.25 0.25 0.125 0.125 0.125 0.0625 0.0625 Compute the Huffman code for this source, moving a ?ocombined?? symbol as high as possible. […]

14. Tolla Company is estimating the following sales for the first six months of nex

14. Tolla Company is estimating the following sales for the first six months of nex

14. Tolla Company is estimating the following sales for the first six months of nex 14. Tolla Company is estimating the following sales for the first six months of next year: January $350,000 February $300,000 March $320,000 April $410,000 May $450,000 June $470,000 Sales at Tolla are normally collected as 70 percent in the month […]

Let X1, X2, . . , Xn denote the elements of a Gaussian vector

Let X1, X2, . . , Xn denote the elements of a Gaussian vector

Let X1, X2, . . , Xn denote the elements of a Gaussian vector Let X1, X2, . . , Xn denote the elements of a Gaussian vector X. The Z are independent with mean Âľi and variance s2i, i = 1, 2,. . . , n. Show that the differential entropy of the vector […]

Let X and Y are statistically independent Gaussian-distributed

Let X and Y are statistically independent Gaussian-distributed

Let X and Y are statistically independent Gaussian-distributed Let X and Y are statistically independent Gaussian-distributed random variables, each with zero mean and unit variance. Define the Gaussian process Z (t) = Z cos (2pt) + Y sin (2pt) (a) Determine the joint probability density function of the random variables Z (t1) and Z (i2) […]

Just as in an ordinary QPSK modulator, the output of a

Just as in an ordinary QPSK modulator, the output of a

Just as in an ordinary QPSK modulator, the output of a Just as in an ordinary QPSK modulator, the output of a p/4-shifted DQPSK modulator may be expressed in terms of its in–phase and quadrature components as follows; s(t) = s1(t) cos(2pfct) – sQ(t) sin (2pfct) formulate the in-phase component s1(t) and quadrature component sQ(t) […]

Let X (t) is zero-mean, stationary, Guassian process with

Let X (t) is zero-mean, stationary, Guassian process with

Let X (t) is zero-mean, stationary, Guassian process with Let X (t) is zero-mean, stationary, Guassian process with autocorrelation function RX (t). This process is applied to a square-law device, which is obtained by the input-output relation Y (t) = X2 (t), where Y (t) is the output (a) Show that the mean of y […]

Let rc(1) = p/q1 and rc(2) = p/q2 be the

Let rc(1) = p/q1 and rc(2) = p/q2 be the

Let rc(1) = p/q1 and rc(2) = p/q2 be the Let rc(1) = p/q1 and rc(2) = p/q2 be the code rates of RSC encoders 1 and 2 in the turbo encoder of Figure. Find the code rate of the turbo code.