ALLAMA IQBAL OPEN UNIVERSITY ISLAMABAD (Department of Business Administration) *** BUSINESS MATHEMATICS AND STATISTICS (MBA-5528) CHECKLIST SEMESTER: AUTUMN 2010 This packet comprises the following material: 1. Text books (two) 2. Course outline 3. Assignment No.1 & 2 4. Assignment forms (2 sets) In this packet‚ if you find anything missing out of the above mentioned material‚ please contact at the address given below: Deputy Registrar (Mailing) Services Block # 28 Allama
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Subject : Probability and Statistics = PS Strand 1: Introduction to Statistics. Strand 2: Organizing Data. Strand 3 : Averages and Variation Strand 4: Elementary Probability Theory. Strand 5: The Binomial Probability Distribution and Related Topics. Strand 6: Normal Distributions. Strand 7: Introduction to Sample Distributions. Benchmark Code Subject (M‚ S‚ SS‚ LA).Grade#.Strand#.Standard#. Benchmark# Example: PS.1.4.3 – Probability and Statistics‚ Strand 1‚ Standard 4‚ Benchmark 3 Strand: 1 INTRODUCTION
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20-25 25-30 30-35 35-40 Frequency 2 5 7 13 21 16 8 3 A salesman has a 60% chance of making a sale to any one customer. The behaviour of successive customers is independent. If two customers A and B enter‚ what is the probability that the salesman will make a sale to A or B. To verify whether a course in Research Methodology improved performance‚ a similar test was given to 12 participants before and after the course. The original marks and after the course marks are
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Introduction . My project will be about my grades in mathematics for the past twelve years of my school life and I choose some of my grades‚ however I choose not only the final grades but the monthly tests and the quizzes as well‚ although I had some bad grades‚ progressing was one of my achievements and the whole point or we can say my aims from this project was to show my progress and how I was apple to improve my mathematics skills during my school life trying to
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QUEUEING THEORY AND ITS APPLICATION TO ROAD TRAFFIC CONGESTION BY CHIEDU NELSON CALED PSC060774 A PROJECT WORK PRESENTED TO THE DEPARTMENT OF MATHEMATICS‚ FACULTY OF PHYSICAL SCIENCE‚ UNIVERSITY OF BENIN IN PARTIAL FULFILMENT OF THE REQUIREMENT OF THE AWARD OF BACHELOR OF SCIENCE (B.SC) (COMBINED HONOURS) DEGREE IN STATISTICS AND COPMPUTER NOVEMBER 2012. CERTIFICATION This is to certify that this project was carried out by CHIEDU NELSON CALEB of the Department of Mathematics
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Task 1: Big Foot Part 1 After viewing some background information on the yowie (a short video and newspaper article)‚ we were given the foot length of the yowie (43cm) and asked to find its height from this measurement. We were asked to collect a series of measurements of our body proportions. After some discussion about not getting precise enough approximation for some body proportions‚ specifically the a/b/c finger‚ we decided to only include foot length‚ height and arm span as we thought that
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MU’TAH UNIVERSITY Syllabus for Mathematics101 Faculty of Science Math ( 0301101) Dept. of Math and Stats. 3 Hours ----------------------------------------------------------------------------------------------------- Course Description The topics presented in this course: Functions‚ limits and continuity‚ derivatives‚ applications of the derivative‚ the integral‚ inverse functions‚ and techinques of integration. ---------------------------------------------------------
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considers stabbings alone. Each of these murders is an individual crime that cannot be predicted. It may appear strange‚ but this very randomness means that the overall pattern of murders is‚ in some ways‚ quite predictable. Using some basic probability theory‚ and assuming that the level of violence remains the same‚ we can answer the questions coming out of the two stories given above: first‚ four murders in a day is unusual but not extraordinary. We would expect it to occur around once every 3 years
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expected time a truck has to wait in line to be unloaded. Size of team Expected time in queue 2 .8 hours 3 .125 hours 4 .067 hours 5 .030 hours Question 3: For each of the four work team sizes‚ what is the probability that a truck cannot be unloaded immediately? Size of team Probability that truck must wait upon arrival 2 80% 3 50% 4 40% 5 30% Question 4: Which of the four work teams has the lowest cost to Wayne? Size of team Total cost 2 $268.00 3 $102.00 4 $96.00 5 $95.32
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Helsinki‚ Finland (1999). Ross‚ S.‚ Introduction to Stochastic Dynamic Programming‚ Academic Press‚ New York (1983). Ross‚ S.‚ Introduction to Probability Models‚ Academic Press‚ New York (2000). Sethi‚ S. P.‚ and Q. Zhang‚ Hierarchical Decision Making in Stochastic Manufacturing Systems‚ Birkhauser‚ Boston (1994). Rev.‚ 13(1)‚ 116 (1934). Systems‚” J. Optim. Theory Appl.‚ 83‚ 511 (1994). Yin‚ G.‚ and Q. Zhang‚ Continuous-Time Markov Chains and Applications: A Singular Perturbation Approach‚ Springer-Verlag
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