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In the

conflict management style no overt or direct communication about the conflict takes place.

It is desired to design a code converter that converts from 84-2-1 code to BCD code. Find the output functions of the required combinational circuit.

5. Consider the following game: (a) Find the unique pure strategy Nash equilibrium. (b) Assume that every time the game is played, it is repeated with probability \( \delta \). Construct a trigger strategy where the outcome of the game is \( (M, L) \). (c) Find a lower bound on the discount factor that ensures that neither player will deviate from their trigger strategy given the other player is playing their trigger strategy. 6. Consider the following bargaining problem. Two siblings, Bobbie and Charlie, are dividing an ice cream cake. They make alternating offers until an offer is accepted by the other sibling. Every time an offer is rejected some of the cake melts, and a share \( \delta \) of the cake remains. Bobbie, who is older, makes the first offer, which we denote by \( \left(x_{1}, 1-x_{1}\right) \) where Bobbie receives share \( x_{1} \) and Charlie receives share \( 1-x_{1} \). If Bobbie's offer is rejected by Charlie, Charlie will make the second offer, which we denote by ( \( x_{2}, 1-x_{2} \) ) where Bobbie receives share \( x_{2} \) and Charlie receives share \( 1-x_{2} \). Assume both siblings accept an offer whenever they are indifferent between accepting and rejecting. (a) First, assume that if each sibling has made one offer, but neither offer is accepted, then the whole ice cream cake will be eaten by Dad, and both siblings will receive a payoff of zero. Draw the game tree for this game, using a quarter circle to denote a continuous share of possible offers and a node at the midpoint of the quarter circle to denote the next action. (b) What is the subgame perfect equilibrium of this game? How are the equilibrium payoffs affected by the ice cream melt rate \( \delta \) ? (c) Now assume that the siblings have grown up, and rather than bargaining over ice cream cake, they are bargaining over how to divide inherited land from Granddad worth \( \$ 1 \) million. (In his will, Granddad just left this land for "the Grandkids".) They are negotiating through lawyers, and every offer takes one month to be written up. Bobbie still makes the first offer. Bobbie and Charlie's monthly discount rates are \( \delta_{B} \) and \( \delta_{C} \), respectively. Granddad stipulated that if there was no agreement after T months, then the land will be donated to charity. What is the subgame perfect equilibrium of this game if \( \mathrm{T}=3 \) ? (d) How are the equilibrium payoffs affected by the siblings' discount rates? (e) [BONUS] What is the subgame perfect equilibrium and equilibrium payoffs for general T?

Forced distribution refers to an appraisal method, which

requires that the supervisor keep a log of positive and negative examples of a subordinate's work-related behavior requires a supervisor to evaluate performance by assigning predetermined percentages of those being rated into performance categories is based on progress made toward the accomplishment of measurable goals combines the benefits of narratives, critical incidents, and quantified scales by assigning scale points with specific examples of good or poor performance involves listing all the subordinates to be rated, crossing out the names of any not known well enough to rank, indicating the employee who is the highest on each characteristic being measured and who is the lowest, and then alternating between the next highest and lowest until all employees have been ranked Under OSHA, employers with

or more employees must maintain records of and report occupational injuries and occupational illnesses. 100 25 11 50 5 Under OSHA, employers with

or more employees must maintain records of and report occupational injuries and occupational illnesses. 100 25 11 50 5

the symbiotic relationship between the seeing goby fish and the shrimp is an example of

Balance the reaction

The number of cases of merlot wine sold by the Andretti winery in an eight-year period is as follows. YEARCASES OF MERLOT WINE year 1, 275, year 2, 360, year 3, 402, year 4, 460, year 5 year 6 504 year 7, 415, year 8, 382. Using an exponential smoothing model with an alpha value of 0.20, estimate the smoothed value calculated as of the end of year 8. Use the average demand for years 1 through 3 as your initial forecast, and then smooth the forecast forward to year 8. Note: Round your intermediate calculations and final answer to the nearest whole number.

4 and 5 please Linear algebra matrices Let

Find

and

so that (a)

(b) The columns of

are an orthnormal set of vectors (c)

is an upper triangular matrix with non-negative entries on its main diagonal. Find a matrix for orthogonal projection onto the column space of A. Of all the vectors in

which is closest to

? Find all the least squares solutions of

. How do you know you found them all? Describe (briefly!) how to find a vector of norm 1 that is perpendicular to every vector in

. You don't need to actually find the vector!

Robert was the chief teller in a large New York bank. Over a period of three years, he embezzled $1.5 million. He took the money by manipulating dormant accounts. Unfortunately, Robert was both responsible for handling dormant accounts and for dealing with complaints from customers. When a customer would complain about his account, Robert was always the one to explain the discrepancy. He usually used the excuse that “it’s a computer error.” • What internal control weaknesses allowed this fraud to occur? Case 10 A controller of a small fruit-packing company in California stole $212,000 from the company. When asked why, he said, “Nobody at the company (especially the owners) ever talked to me. They treated me unfairly, they talked down to me, and they were rude to me. They deserve everything they got.” • What could the company have done to prevent this fraud?