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Develop an ERP System Induction Plan (version 1) for StorPlus Pty Ltd. Role Play - Meet with Sam Lee, the ICT Manager (the assessor) to discuss:
The learning needs of relevant personnel and stakeholders for input into and use of ERP System
The human, financial and physical resources required for learning activities to use the ERP System.
The learning activities of the ERP System induction training
The plan to promote and support use of the system throughout the organization
The plan to monitor and document effectiveness of learning activities
Ask for feedback from your ICT Manager (the assessor) on your version 1 drafts and ensure understanding of his feedback.
Finalise your ERP System Induction Plan (version 2).
Prove that if k and l are symmetric players, i.e., v(S ∪ {k}) = v(S ∪ {l}) for every coalition S that does not contain either of them, then for every imputation x in the core of the game with coalitional structure B, one has xk = xl.
Find the unique Nash equilibrium in the first-stage Cournot game and all of the pure-strategy Nash equilibria of the second-stage access game.
Raising Cane's is a fast-food chicken finger establishment based in USA. The restaurants are popular throughout the USA, and Cane's has recently been
Compute the outcome of the unique subgame-perfect equilibrium. - Show that when δ1 = δ2 player 1 has an advantage.
Describe what is meant by the disruptive innovation? Include the textbook's example of this concept and provide examples
What is the payoff of a person whose number is the highest of the three? Can she increase this payoff by announcing a different number?
A lottery requires that you select six different numbers from the integers 1 to 49. Write a Java program that will do this for you and generate five sets of six numbers as a result.
A dentist sees about fifteen new patients per month (the rest of her patients are repeats). She knows that on average, over the past year, about half of her patients have needed at least one filling on their first visit.
What any company could have advantage over their competitors to take advantage of it?
Describe the situation as a game with incomplete information, and find all the Bayesian equilibria in the corresponding game.
What are the rationalizable strategies for the players? - Is there a symmetric Nash equilibrium, in which all of the players play the same strategy?
Show the payoff matrix for the two drivers engaged in this game of chicken. Determine the Nash equilibrium for this game.
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