1. Working either individually or in pairs, you will apply models from the classes and readings to your analysis of the case. 2. You have 600 words to answer question 1. 3. You have 400 words to answer question 2. 4. You are allowed to include one table, figure, diagram or chart per question. 5. You are allowed to include one appendix (in total, not per question), which presents facts arranged in a table, figure, diagram or chart format. The appendix is not included in the word count. 6. Use font point 12, single spacing, and 1-inch margins. 7. Provide a reference list using the Harvard Referencing Style. The reference list is not included in the word count. 8. The 1000-word limit for both questions (in total) will be enforced. 9. Avoid restating facts from the case or describing theories. Focus your writing on strategic analysis. Document Preview:

Order IdEHUK4046Order TypeEssayWords1000Deadline2014-11-11TopicTwo questions: Q1 should be 600 words and Q2 400. in Q1 you have to do Scenario analysis. and in Q2 stakeholder analysis ( Stakeholder- matrix)SubjectBusinessRefrence SystemHarvard (With Page Numbers)Writer NameD & M AssociateAdditional RequirementCase study and question are both attached. please i am aiming for A grade as this is my last semester and won’t get any re-sits. please. it should be 100% perfect. i won’t get any chance to re-do my work. please understand my situation, give it to your best writer. many thanksAdmin Remark•Need a high standard of work •Please follow the primary research strictly •Do make sure all the requirements have met and cross checked. •No basic mistakes will be accepted such as – grammer , spelling error, meaningless lengthy sentences,missing references , PLAGIARISM and/or SIMILARITIES..

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1. Why not solve the knapsack problem in the same way as the matrix-chain and optimum binary search tree problems: by minimizing, for k from I to M, the sum of the best value achievable for a knapsack of size k and the best value achievable for a knapsack of size M-k?

2. Extend the program for the shortest-paths problem to include a procedure paths that fills an array path with the shortest path from i to j. This procedure should take time proportional to the length of the path each time it is called, using an auxiliary data structure built up by a modified version of the program given in Chapter 32.

 

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1. Write an OpenGL program that renders a cube with six faces of different colors. Form the cube from six quadrilaterals, making sure that the front faces are facing outwards. If you already know how to perform rotations, let your program include the ability to spin the cube around.(Ref er to Chapter II and see the Wrap Torus program for code that does this.)

If you rendered the cube using triangles instead, how many triangles would be needed?

 

2. Repeat question 1. but render the cube using two quad strips, each containing three quadrilaterals.

3. Repeat question 1. but render the cube using two triangle fans.

 

 

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1. Write a program to find the longest simple path from x to y in a given weighted graph.

2. Could there be an algorithm which solves an NP-complete problem in an average time of N log N , if P ¢ NP? Explain your answer.

3. Give a nondeterministic polynomial-time algorithm for solving the partition  problem.

 

 

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1. You wish to construct   an ideal lowpass filter with

Because the system you build is causal, you actually have

(a)  Find  H(f), and compare   it to the system  function  of the ideal  filter.

(b)   Find the output when the input  is

(c)   Find the error  (difference   between  output  and input)  for the input of part  (b).

 

2. Compare the step response of an RC circuit (output taken across the capacitor) with that of an ideal lowpass filter. Find the value of tift for the ideal filter (in terms of R and  C), which  mini- mizes  the integrated  square  error  between  the two step responses.

3. Design a Butterworth lowpass filter with a 3-dB cutoff at 500 Hz. The roll-off of the filter must be such that the amplitude response is attenuated by at least  50 dB  at a frequency   of 3 kHz.

4.   Design  a spectrum   analyzer   that  can  display   the  magnitude   of  the  Fourier  transform   of the function

 

 

 

 

 

 

 

 

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