Question:

I want an assignment paper for the below case study

Case Study: A Framework for Process Reengineering in Higher Education

Abdous and He (2008) proposed a framework for process reengineering in higher education. Their framework was applied to reengineer the distance

learning exam scheduling and distribution process. Read and analyze their paper:

A Framework for Process Reengineering in Higher Education: A Case Study of Distance Learning Exam Scheduling and Distribution.

http://www.irrodl.org/index.php/irrodl/article/view/535/1138

Instructions

a -page paper in which you:

1. Determine the types of documents that would be worth considering for a background study prior to the use of other elicitation techniques. Indicate if the

authors used the documents you identified.

2. Examine the SADT diagrams that were used to document the reengineered parts of the exam scheduling and distribution process.

3. Identify the type of diagrams the authors used to document the reengineered parts of the exam scheduling and distribution process.

4. Assess the intentional, structural, responsibility, functional, and behavioral views of the system.

5. Predict five potential failures of the reengineered system and indicate if the authors' framework deals with potential failures.

6. Use at least three quality resources in this assignment. Note: Wikipedia and similar websites do not qualify as quality resources.

This course requires the use of Strayer Writing Standards. For assistance and information, please refer to the Strayer Writing Standards link in the lefthand

menu of your course. Check with your professor for any additional instructions.

1. Consider the Markov chain with three states, S=(1,2,3), that has the following transition matrix: 0.7 0.2 0.1 P = 0.1 0.5 0.4 0.3 0.3 0.4 with initial distribution 7 = (0.6;0.4; 0.0). 1) Plot state transition diagram of the Markov Chain; 2) Find the Markov transition matrix after 2 steps; 3) Find the Markov Chain distribution after two steps; 4) Find the Markov chain realization: P($1=E2, 52= El, (4= E3, $7=E1). 5) Find the stationary distribution of the Markov Chain - (co)1. Consider the Markov chain with three states, S={1,2,3), that has the following transition matrix: 0.6 0.3 0.1 P = 0.5 0.0 0.5 0.2 0.4 0.4 with initial distribution 7 = (0.7;0.2; 0.1). 1) Plot state transition diagram of the Markov Chain; 2) Find the Markov transition matrix after 2 steps; 3) Find the Markov Chain distribution after two steps; 4) Find the Markov chain realization: P(1=E3 , (3=El , 84=E2, 87=ED). 5) Find the stationary distribution of the Markov Chain - (co).Let P be the transition matrix of a Markov chain with 7 states. Which one of the following statements is not always true? O p2 is the transition matrix of a Markov chain with 72 states. If O is another transition matrix of a Markov chain with 72 states, then PQ is the transition matrix of a Markov chain with 72 states. O If ) is another transition matrix of a Markov chain with 72 states, then *(P + Q) is the transition matrix of a Markov chain with 7, states. If P is invertible, then p-1 is the transition matrix of a Markov chain with 71, states.The diagrams below show three Markov chains, where arrows indicate a non-zero transition probability. A Markov Chain 1 State 1 State 2 State 3 B Markov Chain 2 State 1 State 2 State 3 State 4 C Markov Chain 3 State 1 State 2 State whether each of the chains is: e irreducible . periodic, giving the period. [3]