1 p 1− p pet 1 − (1 − p)et y = 0‚ 1‚ . . . ‚ n Geometric p(y) = p(1 − p) y−1 ; p y = 1‚ 2‚ . . . Hypergeometric p(y) = r y N−r n−y N n ; nr N n r N 2 N −r N N −n N −1 y = 0‚ 1‚ . . . ‚ n if n ≤ r‚ y = 0‚ 1‚ . . . ‚ r if n > r Poisson Negative binomial λ y e−λ ; y! y = 0‚ 1‚ 2‚ . . . p(y) = p(y) = y−1 r−1 p r (1 − p) y−r ; y = r‚ r + 1‚ . . . λ λ exp[λ(et − 1)] r p r(1 − p) pet 1 − (1 − p)et p 2 r MATHEMATICAL STATISTICS WITH APPLICATIONS This page intentionally
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Determining Capacity Requirements Capacity planning decisions involve both long-term and short-term considerations. Long-term considerations relate to overall level of capacity‚ such as facility size; short-term considerations relate to probable variations in capacity requirements created by such things as seasonal‚ random‚ and irregular fluctuations in demand. Because the time intervals covered by each of these categories can vary significantly from industry to industry‚ it would be misleading to
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FABRICATION OF AUTOMATIC GUIDED VEHICLE A PROJECT REPORT Submitted by K.I. AJAINDURAI (48310114011) R.KARTHICK (48310114014) T.PAGUTHARIVALAN (48310114035) A.VENKATESAN (48310114036) in partial fulfillment for the award of the degree Of BACHELOR OF ENGINEERING In MECHANICAL ENGINEERING Under the guidance’s of Mr. S. PRAKESH.B.E.‚ FACULTY OF MECHANICAL ENGINEERING S.R.I. COLLEGE OF ENGINEERING AND TECHNOLOGY‚ BIRUDUR‚ VANDAVASI-604 408
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jour nal of peace R Poverty‚ minority economic discrimination‚ and domestic terrorism E S E A R C H Journal of Peace Research 48(3) 339–353 ª The Author(s) 2011 Reprints and permission: sagepub.co.uk/journalsPermissions.nav DOI: 10.1177/0022343310397404 jpr.sagepub.com James A Piazza Department of Political Science‚ The Pennsylvania State University Abstract Recognizing that the empirical literature of the past several years has produced an inconclusive picture‚ this study revisits the relationship
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1.3.5.16. Kolmogorov-Smirnov Goodness-of-Fit Test Purpose: Test for Distributional AdequacyThe Kolmogorov-Smirnov test (Chakravart‚ Laha‚ and Roy‚ 1967) is used to decide if a sample comes from a population with a specific distribution. The Kolmogorov-Smirnov (K-S) test is based on the empirical distribution function (ECDF). Given N ordereddata points Y1‚ Y2‚ ...‚ YN‚ the ECDF is defined as \[ E_{N} = n(i)/N \] where n(i) is the number of points less than Yi and the Yiare ordered from smallest to
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4 occurrence(s) in a randomly selected time period of the same length? | you answered wrong and the Correct answer is 0.03947 Explanation: In this case‚ probability of getting exactly 4 occurrences is obtained using the following function: =POISSON(4‚1.4‚0) | | | | | 2 | Module: Module 6 / Topic: Distributions | | Given a normally distributed population with a mean of 392.84 and a standard deviation of 32.92.What is the probability of a randomly selected item having a value less
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The following example demonstrates the use of probability and statistics to navigate through a genealogical bottle neck or what is sometimes called a ’brick wall’. I take the case of the hermit Thomas Baker and to find him in the 1891 census and earlier. I could not solve this case till the release of the 1921 census in 2011. The calculation: First is to note the variance in the timing of Thomas’ birth which is all too common an occurrence. To accommodate this we will
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In the article‚ “Parents Keep Child’s Gender Secret”‚ Jayme Poisson reports the decisions that parents‚ David Stocker and Kathy Witterick‚ make to keep their baby‚ Storm’s gender a secret‚ and to encourage their two boys‚ Jazz and Kio “to challenge how they’re expected to look and act based on their sex”. (pg.2) Five years old Jazz has already chosen some preferences—he loves the color pink‚ wearing dresses‚ and styling his long hair with two braids in the front and one in the back. Although‚ he
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groups with a subject effect variable to adjust for the paired nature of the data. McNemar’s test was used for comparing proportions. A generalized linear model assuming a two parameter Poisson probability distribution was employed for comparing rates represented as counts per thousand. The two-parameter Poisson was chosen for the response
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Class 1-2 Lecture Notes I. CAS 500‚ 530 summaries of key concepts II. Introduction to monetary-unit sampling (MUS) also called dollar-unit sampling (DUS) in North America III. MUS mechanics: Sample Planning IV. Giant Stores Case V. MUS Mechanics: Sample Evaluation VI. Some Statistical Theory VII. Summary of Required Reading article: Hall et al. VIII. Solutions to other class questions: EP 1 page 407 SB (10.53)‚ EP 3 page 407 SB (10.55)‚ and DC 1 pages 408-409 SB (10.59)
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