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Conclusions and Recommendations
Conclusions should be drawn with direct reference to the objectives of the study. The readers should be able to read the objectives. Turn to the conclusions section and find specific conclusions relative to each objectives. If as sometimes happens the study does not obtain satisfactory data from which t draw a conclusion relative to an objective this should be acknowledged rather than disguised.
While it is almost always necessary for the researchers to draw conclusions, it is not always possible or advisable for them to make recommendations. On occasions the researcher may be specifically ask not to make recommendations. In other situations where the researcher have worked o one problem but have limited knowledge of the company background and general operating policies. They would be unwise to recommends definite courses of action even if asked to do so. Making recommendation assumes considerable knowledge of the total picture including the resources of the firm and all the alternative course of action. Often research workers do not have this knowledge.
state phases of operations research and and their importance in solving problems
Problems based on solution of a given LPP when it has multiple optimal solution: 1. Find the maximum and minimum values of 5x+2y, subject to the constraints -2x-3y ≤ -6
maximize z=3x1+2x2 subgect to the constraints x1+x2 x1-x2 x1,x2>_0
Limitation The report should also point out the main limitation of the research reported therein. This will be helpful to the reader who can form his own opinion
Scope of operation research?
In your own words, describe the special cases of integer programming and binary programming: what makes these problems different? Give an example of each, pointing out why they mus
Methods of Survey and Study: Some methods of collecting information about the organisation and about the information requirement of potential users are mentioned below. No si
An integer programming problem is identical to a linear programming problem except that one or more decision variables are constrained to take integer values. Such problems cannot
Question: (a) (i) Explain what do you understand by ‘Dynamic Programming'. (ii) Describe the dynamic programming approach to solve the shortest route problem. (iii) Outli
A paper mill produces two grades of paper viz., X and Y. Because of raw material restrictions, it cannot produce more than 400 tons of grade X paper and 300 tons of grade Y paper i
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