Read the Rick’s New Job case analysis at the end of Chapter 3 of the Blanchard and Thacker (2013) text. In an 800 to 1,000 word paper (excluding the title and reference pages), respond to the following case questions:Explain why Rick was let go and how reinforcement theory applies to this situation.
Explain Rosie and Walter’s reaction to Rick’s computer in terms of resistance to change. Use the concepts in this chapter to explain how Rick might have approached the computer situation so as to gain acceptance.
Explain Rick’s inability to “fit in” using social learning theory. Identify where breakdowns occurred.
If Val hired you to develop a management training program for the senior managers at PPP, explain how you would go about designing the program. Provide appropriate theoretical rationale to support your position.
Your paper must be formatted according to APA style as outlined in the Ashford Writing Center. Your paper must also include citations and references for the Blanchard and Thacker (2013) text and at least two scholarly sources from the Ashford University Library. An Abstract is not required. Use APA formatted headings, rather than numbers, to delineate your response to each case question. For example, the following headings (or equivalent) can be used to identify each section of your paper:Reinforcement Theory
Resistance to Change
Social Learning Theory
Designing a Management Training Program
The paperMust be 800 to 1,000 words, double-spaced (excluding title and references pages) and formatted according to APA style as outlined in the Ashford Writing Center. (Links to an external site.)
Must include a separate title page with the following:Title of paper
Student’s name
Course name and number
Instructor’s name
Date submitted
Must use at least two scholarly sources in addition to the course text.
Must document all sources in APA style as outlined in the Ashford Writing Center.
Must include a separate references page that is formatted according to APA style as outlined in the Ashford Writing
Must include a separate references page that is formatted according to APA style as outlined in the Ashford Writing Center.

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1. Draw a single binary tree T such that each of the following properties holds: • each internal node of T stores a single character • a preorder traversal of T yields COMPILE, and • a inorder traversal of T yields PMIOLCE.2. Give the pseudocode for an O(n)-time algorithm that computes the depth of each node of a tree T, where n is the number of nodes of T. Assume the existence of methods setDepth(v,d) and getDepth(v) that run in O(1)-time.3. Design an algorithm, inorderNext(v), which returns the node visited after node v in an inorder traversal of binary tree T of size n. Analyze its worst-case running time. Your algorithm should avoid performing traversals of the entire tree.4. Let T be a binary tree with n nodes. It is realized with an implementation of the Binary Tree ADT that has O(1) running time for all methods except positions() and elements(), which have O(n) running time. Give the pseudocode for a O(n) time algorithm that uses the methods of the Binary Tree interface to visit the nodes of T by increasing values of the level numbering function p given in Section 2.3.4. This traversal is known as the level order traversal. Assume the existence of an O(1) time visit(v) method (it should get called once on each vertex of T during the execution of your algorithm)5. (a) Illustrate the execution of the selection-sort algorithm on the following input sequence: (21, 14, 32, 10, 44, 8, 2, 11, 20, 26)(b) Illustrate the execution of the insertion-sort algorithm on the following input sequence: (21, 14, 32, 10, 44, 8, 2, 11, 20, 26)6. Let S be a sequence containing pairs (k, e) where e is an element and k is its key. There is a simple algorithm called count-sort that will construct a new sorted sequence from S provided that all the keys in S are different from each other. For each key k, count-sort scans S to count how many keys are less than k. If c is the count for k then (k, e) should have rank c in the sorted sequence.(a) Give the pseudocode for count-sort as it is described above.(b) Determine the number of comparisons made by count-sort. What is its running time?(c) As written, count-sort only works if all of the keys have different values. Explain how to modify count-sort to work if multiple keys have the same value

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