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    NAME: SHU ZHAOHUI ID: 17329164 Q5. Descriptive Statistics | | N | Minimum | Maximum | Mean | Std. Deviation | Skewness | | Statistic | Statistic | Statistic | Statistic | Statistic | Statistic | Std. Error | Gasolinescore | 1000 | 3.00 | 21.00 | 14.9090 | 4.83654 | -.493 | .077 | Globalscore | 1000 | 3.00 | 21.00 | 17.0490 | 3.78774 | -1.073 | .077 | Valid N (listwise) | 1000 | | | | | | | The mean in the gaslinescore and globalscore stand for the average the respondents choose is

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    HIGHER COLLEGES OF TECHNOLOGY ABU DHABI MEN’S COLLEGE CIS 2003 Assessment 4 – Group Project Programme Name: Bachelor Degree Course Code and Name: CIS 2003 Time Allowed: ( 3 Weeks ) Assessment Number: 4 LO/Goals Covered by this Assessment: 1‚2‚3‚4‚5 Special Instructions: Read the entire Project. No Outside Help is Allowed You are Not Permitted to work with anyone else‚ Inside or Outside the College on the Project‚ other than your fellow group members It must be the Groups Original

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    Karan negi 12.2 12.3 We use equation 2 to find out probability: F(t)=1 – e^-Lt 1-e^-(0.4167)(10) = 0.98 almost certainty. This shows that probability of another arrival in the next 10 minutes. Now we figure out how many customers actually arrive within those 10 minutes. If the mean is 0.4167‚ then 0.4167*10=4.2‚ and we can round that to 4. X-axis represents minutes (0-10) Y-axis represents number of people. We can conclude from this chart that the highest point with the most visitors

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    PROBABILITY QUESTIONS Q1). You draw a card at random from a standard deck of 52 cards. Neither you nor anyone else looked at the card you picked. You keep it face down. Your friend then picks a card at random from a remaining 51 cards. a) What is the probability that your card is ace of spades? 1/52 b) What is the probability that your friend’s card is ace of spades? (Hint: Construct the sample space for what your friend’s card can be.) 1/51 c) You turn over your card and it is 10 of

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    Subject CT3 Probability and Mathematical Statistics Core Technical Syllabus for the 2014 exams 1 June 2013 Subject CT3 – Probability and Mathematical Statistics Core Technical Aim The aim of the Probability and Mathematical Statistics subject is to provide a grounding in the aspects of statistics and in particular statistical modelling that are of relevance to actuarial work. Links to other subjects Subjects CT4 – Models and CT6 – Statistical Methods: use the statistical concepts

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    Hadley Smith uses indirect and direct characterization to evince how Hadley is a clumsy and unlucky person. Hadley first reveals her clumsy sides by forgetting her stuff‚ making everything drop on the floor or being late for her plane. Not only she misses her plane‚ but she also has to sleep in a tiny airport chamber‚ being claustrophobic. Smith says “Or later: if she hadn’t given herself a paper cut while printing out her ticket‚ if she hadn’t lost her charger‚ if there hadn’t been traffic on the

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    particular county. 2. A bagel shop sells only two different types of bagels: plain (P) and cinnamon raisin (C). Five customers are selected at random. Past records have shown that the demand for cinnamon bagels is twice that for plain bagels. Each customer buys only one bagel and the experiment consists of recording what kind of bagel these five customers buy. Let the random variable X be the number of people who buy a plain bagel. (a) Find the probability distribution for X. (b) Suppose at least 3

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    Probability From Wikipedia‚ the free encyclopedia Jump to: navigation‚ search Probability Outline Catalog of articles Probabilists Glossary Notation Journals Category v t e Certainty series Agnosticism Approximation Belief Certainty Doubt Determinism Epistemology Fallibilism Fatalism Hypothesis Justification Nihilism Probability Scientific theory Skepticism Solipsism Theory Truth Uncertainty v t e Probability (or likelihood[1])

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    TEM1116 Probability and Statistics Tri1 2013/14 Chapter 1 Chapter 1: Discrete and Continuous Probability Distributions Section 1: Probability Contents: 1.1 1.2 1.3 1.4 1.5 Some basics of probability theory Axioms‚ Interpretations‚ and Properties of Probability Counting Techniques and Probability Conditional Probability Independence TEM1116 1 TEM1116 Probability and Statistics Tri1 2013/14 Chapter 1 1.1 Basics of Probability Theory Probability refers to the study

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    relationship of how the probability of infection affects the people in the village when it is increased or decreased. This will determine whether the people in the village die or not from the epidemic. As the probability of infection is increased‚ the more people in the village will die. This is because the villagers are more likely to contract the disease‚ putting them at a higher risk of dying to the epidemic. As an example more people will survive in the village if the probability of infection is 20%

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