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Contracts for two construction jobs are randomly assigned to one or more of three firms, A,...
2. The contracts for three independent construction jobs are to be assigned to one or more...
2. The contracts for three independent construction jobs are to be assigned to one or more of four competing firms: Firm A, Firm B, Firm C, and Firm D. For each contract, assume that it is equally likely to be awarded to any of the four firms. Let X represent the number of contracts assigned to Firm A, Y the number of contracts assigned to Firm B, and Z the number of contracts assigned to Firm C. (a) Determine the...
A) Find fY1 and show that the area under this is one B) Find P(Y1 > 1/2) Let (Y1, Y2) denote the coordinates of a po...
A) Find fY1 and show that the area under this is
one
B) Find P(Y1 > 1/2)
Let (Y1, Y2) denote the coordinates of a point chosen at random inside a unit circle whose center is at the origin. That is, Y1 and Y2 have a joint density function given by 1 yiy f(y, y2) 0, - elsewhere
Let (Y1, Y2) denote the coordinates of a point chosen at random inside a unit circle whose center is at the origin....
2. Two chips are chosen randomly with replacement from an urn containing 2 red, 3 black...
2. Two chips are chosen randomly with replacement from an urn containing 2 red, 3 black chips, and 5 gray chips. Let X denote the number of red chips chosen and let Y denote the number of black chips chosen. a. Find the joint probability mass function of X and Y , p(x,y) = P(X = 2, Y = y). b. Use the joint PMF to find the probability mass function, px(2), of X. c. Use the joint PMF to...
Problem 4: Of ten police officers at a precinct, four are married, three have never married,...
Problem 4: Of ten police officers at a precinct, four are married, three have never married, and three are divorced. Three of the officers are to be selected for promotion. Let Y1 denote the number of married officers and Y2 denote the number of never-married officers among the three selected for promotion. Assume that the three officers are randomly selected from the ten available (1) Find the joint probability function of Yi and Y2. (2) Find the marginal probability distribution...
1. We asked 6 students how many times they rebooted their computers last week. • There...
1. We asked 6 students how many times they rebooted their computers last week. • There were 4 Mac users and 2 PC users. • The PC users rebooted 2 and 3 times. • The Mac users rebooted 1, 2, 2 and 8 times. Let Yi be a Bernoulli random variable representing the type of computer of a randomly chosen student (i.e., Y1 = 0 for MAC user, and Y1 = 1 for PC user) Let Y, be the number...
Of 9 students who took a statistics course, 4 earned an A, 3 earned a B,...
Of 9 students who took a statistics course, 4 earned an A, 3 earned a B, and 2 earned a C. 3 of the 9 students are selected at random. Let Y1 denote the number of students who earned an A and Y2 denote the number of students who earned a B among the 3 selected students. Find the joint probability mass function of Y1 and Y2.
An environmental engineer measures the amount (by weight of particulate pollution in air samples of a...
An environmental engineer measures the amount (by weight of particulate pollution in air samples of a certain volume collected over two smokestacks at a coal-operated power plant. One of the stacks is equipped with a cleaning device. Let Y1 denote the amount of pollutant per sample collected above the stack that has no cleaning device and let Y2 denote the amount of pollutant per sample collected above the stack that is equipped with the cleaning device. Suppose that the relative...
4. A Consider Cournot model of oligopoly where each firm simultaneously makes a quantity decision. Let...
4. A Consider Cournot model of oligopoly where each firm simultaneously makes a quantity decision. Let yi and y2 denote the quantities 1 and 2, respectively. Let P(Y) = 100-Y be the market-clearing price when the aggregate quantity on the market is Y y1 +y2. Assume that the cost function of firm 1 and firm 2 are as follows. C1(n)-60y1 and C2(2) 60y2. (a) Write down the profit function of firm 1 and firm 2. (of a homogeneous product) produced...
5. The management of Hunger Quest is interested in the joint behaviour of the random variables...
5. The management of Hunger Quest is interested in the joint behaviour of the random variables Yi=minutes a customer spends at the takeaway; and Y=minutes a customer waits in line before ordering their meal. (a) What is P(Y > Y2)? (2 mark) (b) The joint density function is fy, Yz(y1, y2) = 1o eu 0 < y2 < y1 < otherwise Find P(Y; <2,Y, > 1), P(Y > 2Y2), P(Yi+Y2 < 1). (3 marks each)
Of nine executives in a business firm, four are married, three have never married, and two...
Of nine executives in a business firm, four are married, three have never married, and two qe divorced. Three of the executives are to be selected for promotion. Let Y, denote the number of married executives and y, denote the number of never-married executives among the the selected for promotion. Assume that the three are randomly selected from the nine available We determined that the joint probability distribution of Y, and y, is given by (C)(-;-) P(Y , Y2) -...
A) Find fY1 and show that the area under this is
one
B) Find P(Y1 > 1/2)
Let (Y1, Y2) denote the coordinates of a point chosen at random inside a unit circle whose center is at the origin. That is, Y1 and Y2 have a joint density function given by 1 yiy f(y, y2) 0, - elsewhere
Let (Y1, Y2) denote the coordinates of a point chosen at random inside a unit circle whose center is at the origin....
2. Two chips are chosen randomly with replacement from an urn containing 2 red, 3 black chips, and 5 gray chips. Let X denote the number of red chips chosen and let Y denote the number of black chips chosen. a. Find the joint probability mass function of X and Y , p(x,y) = P(X = 2, Y = y). b. Use the joint PMF to find the probability mass function, px(2), of X. c. Use the joint PMF to...
Problem 4: Of ten police officers at a precinct, four are married, three have never married, and three are divorced. Three of the officers are to be selected for promotion. Let Y1 denote the number of married officers and Y2 denote the number of never-married officers among the three selected for promotion. Assume that the three officers are randomly selected from the ten available (1) Find the joint probability function of Yi and Y2. (2) Find the marginal probability distribution...
1. We asked 6 students how many times they rebooted their computers last week. • There were 4 Mac users and 2 PC users. • The PC users rebooted 2 and 3 times. • The Mac users rebooted 1, 2, 2 and 8 times. Let Yi be a Bernoulli random variable representing the type of computer of a randomly chosen student (i.e., Y1 = 0 for MAC user, and Y1 = 1 for PC user) Let Y, be the number...
An environmental engineer measures the amount (by weight of particulate pollution in air samples of a certain volume collected over two smokestacks at a coal-operated power plant. One of the stacks is equipped with a cleaning device. Let Y1 denote the amount of pollutant per sample collected above the stack that has no cleaning device and let Y2 denote the amount of pollutant per sample collected above the stack that is equipped with the cleaning device. Suppose that the relative...
4. A Consider Cournot model of oligopoly where each firm simultaneously makes a quantity decision. Let yi and y2 denote the quantities 1 and 2, respectively. Let P(Y) = 100-Y be the market-clearing price when the aggregate quantity on the market is Y y1 +y2. Assume that the cost function of firm 1 and firm 2 are as follows. C1(n)-60y1 and C2(2) 60y2. (a) Write down the profit function of firm 1 and firm 2. (of a homogeneous product) produced...
5. The management of Hunger Quest is interested in the joint behaviour of the random variables Yi=minutes a customer spends at the takeaway; and Y=minutes a customer waits in line before ordering their meal. (a) What is P(Y > Y2)? (2 mark) (b) The joint density function is fy, Yz(y1, y2) = 1o eu 0 < y2 < y1 < otherwise Find P(Y; <2,Y, > 1), P(Y > 2Y2), P(Yi+Y2 < 1). (3 marks each)
Of nine executives in a business firm, four are married, three have never married, and two qe divorced. Three of the executives are to be selected for promotion. Let Y, denote the number of married executives and y, denote the number of never-married executives among the the selected for promotion. Assume that the three are randomly selected from the nine available We determined that the joint probability distribution of Y, and y, is given by (C)(-;-) P(Y , Y2) -...
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