c. Illustrate all the information on a two- stage binary communication channel in figure 2 below. A B A B Figure 2: A two-stage binary communication channel
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- The design of a communication system considered the following questions: (a) How many three-digit phone prefixes that are used to rep- resent a particular geographic area (such as an area code) can be created from the digits 0 through 9? (b) As in part (a), how many three-digit phone prefixes are possible that do not start with 0 or 1, but contain 0 or 1 as the middle digit? (c) How many three-digit phone prefixes are possible in which no digit appears more than once in each prefix? A lot of 140 semiconductor chips is inspected by choosing a sample of five chips. Assume 10 of the chips do not conform to customer requirements. (a) How many different samples are possible? (b) How many samples of five contain exactly one noncon- forming chip? (c) How many samples of five contain at least one noncon- forming chip?question 10Part Two: Verify Demorgan's theorem 1. Draw the circuits to implement F1 and F2: F1(A,B,C) = A +B + C F2(A, B,C) = A •B•C 2. Write the Verilog code to describe the above two circuits.
- A. A company manufactures three goods, X; Y and Z, each of which is made from three types of input, A; B and C. Each unit of X requires 1 unit of A, 7-units-of- B and 3 units of C. Each unit of Y requires 4 units of A, 3 units-of-B-and-1 unit. of C. Furthermore, one unit of Z-requires 2 units of A, 4 units of B and 2 units. of C. In a particular day's production the company uses up 105 units of A, 135. units of B and 55 units of C. ¶ i. → Create an augmented matrix to represent the usage of A; B-and-C-in-the- day's production of x; y-and-z-units of X; Y and Z.respectively. 1 ii. → Using Row reduction method, determine the values of x; -y-and-z. → 1 ¶ B.-Express the following system of equations in matrix form and solve it using. (elementary row operations) row reduction matrix method. -3x + y + z = 11 -x+y=z= -11 -5r+v+z = 3¶Given the following Bayesian network structure G: A В C D E F G Hquestion 11
- The safe code is: 2. 3x 4x 3y -3xy 2x A) 3y 4 B) 3y A) C) r'y 3yx D) A: Go to #2 A: Go to #1 B: Go to #4 B: Go to #6 C: Go to #5 D: Go to #6 C: Go to #3 D: Go to #5 3. Regents Question: | 4.Regents Question: When 3r - ár is divided by 3r, the result is 1) -2r 2) 2r 3) x+2 4) x-2 Which polynomial is the quotient of 6x° + 9x° + 3x » 3x 1) 2r + 3x +1 2) 2r + 3x 3) 2r +3 4) 6x + 9x 1: Go to #5 1: Go to #6 2: Go to #2 2: Go to #5 3: Go to #6 3: Go to #2 4: Go to #1 4: Go to #3please help me solving the question a) and b).Consider the typical road network of Figure 1. It rep- resents an area of downtown Jacksonville, Florida. The streets are all one-way, with the arrows indicating the di- rection of traffic flow. The flow of traffic in and out of the network is measured in terms of vehicles per hour (vph). The figures given here are based on midweek peak traffic hours, 7 A.M. to 9 A.M. and 4 P.M. to 6 P.M. An increase of 2 percent in the overall flow should be al- lowed for during the Friday evening traffic flow. Let us construct a mathematical model that can be used to ana- lyze this network. 400 vph 800 vph 225 vph Hogan Street> 5 Duval Street Monroe Street 250 vph Figure 1 Downtown Jacksonville, Florida B Laura Street 350 vph 125 vph 300 vph 600 vph
- Exercise 2.1. Let us consider 1 23 -1 0 2 Compute A+ B, A-2B, and A. A= and B 1 1 5 -2 1 -1EXERCISES, CHAPTER 8 1. Consider the following statements: queueType queue; int X, Yi Show what is output by the following segment of code: X = 4; y = 5; queue.addQueue (x); queue.addQueue (y); X = queue.front() ; queue.deleteQueue (); queue.addQueue (x + 5); queue.addQueue (16); queue.addQueue (x); 3): queue.addQueue (y cout << "Queue Elements: "; while (!queue.isEmptyQueue ()) cout << queue.front () << " "; queue.deleteQueue ()7 cout << endl;