FOREIGN TRADE UNIVERSITY Faculty of Economics and International Business Topic: Determinants of Income Distribution Inequality in Vietnam Group 5B: Lê Thị Hồng Hạnh Lê Huy Hoàng Đỗ Trung Kiên Mai Diệu Ly Đặng Thị Thúy Vân Lecturer : Nguyễn Thị Hải Yến TABLE OF CONTENT INTRODUCTION 1 1. Literature review of determinants of income inequality 2 2. Income distribution inequality in Vietnam 7 2.1. Situation .. 7 2.1.1. Gini index 8 2.1.2. Income by quintile
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Tutorial on Discrete Probability Distributions Tutorial on discrete probability distributions with examples and detailed solutions. ------------------------------------------------- Top of Form | Web | www.analyzemath.com | | Bottom of Form | | Let X be a random variable that takes the numerical values X1‚ X2‚ ...‚ Xn with probablities p(X1)‚ p(X2)‚ ...‚ p(Xn) respectively. A discrete probability distribution consists of the values of the random variable X and their corresponding
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Inequality refers to the way socially defined groups of individuals are positioned within their society as gender‚ class‚ age and ethnicity. This also involves the unequal distribution of social goods and services such as the labour market‚ health care and education (Chenoweth & McAuliffe 2012). Inequality can have many negative effects on the community and the way we live in our society. Donnison (2013) examines inequality in Britain and the damages most people will experience during their course
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April 2013. SPECIAL DISTRIBUTIONS I. Concept of probability (3%) 1. Explain why the distribution B(n‚p) can be approximated by Poisson distribution with parameter if n tends to infinity‚ p 0‚ and = np can be considered constant. 2. Show that – and + are the turning points in the graph of the p.d.f. of normal distribution with mean and standard deviation . 3. What is the relationship between exponential distribution and Poisson distribution? II. Computation
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Exercise Chapter 3 Probability Distributions 1. Based on recent records‚ the manager of a car painting center has determined the following probability distribution for the number of customers per day. Suppose the center has the capacity to serve two customers per day. |x |P(X = x) | |0 |0.05 | |1 |0.20 | |2 |0.30 | |3 |0.25 | |4 |0.15 | |5 |0.05 | a. What is the probability
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INTRODUCTION The subject of economic growth and equitable distribution of income of any country is an economically important one. The fulfillment of economic development in each country is based on achieving two goals‚ including fairly rapid economic growth and income distribution in society. More growth and better distribution is not possible at the same time-some economist argued. So it needs to make trade-off. The issue of growth and income distribution is very much concerns to the economist and it is
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award: 8.33 out of 16.66 points For the following questions‚ would you collect information using a sample or a population? | (a) | To calculate the percentage of car owners in New York City | | | | Population | (b) | To know how many different private airlines provide service in the United States | | | | Sample | (c) | To estimate weekly earnings of computer programmers in United States | | | | Sample | (d) | To find the marks of a class
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Unit 6. Normal Distribution Solution to problems Statistics I. International Group Departamento de Economa Aplicada Universitat de Valncia May 20‚ 2010 Problem 35 Random variable X : weekly ticket sales (units) of a museum. X ∼ N(1000‚ 180) Find the probability of weekly sales exceeding 850 tickets. Find the probability of the interval 1000 to 1200 Take 5 weeks at random. Find the probability of weekly sales not exceeding 850 tickets in more than two weeks Ticket price is 4.5 Euros
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Examining Stock Returns for Normal Distributions July11‚ 2012 Part A. A1 (CRSP 2000-2008) | VW Daily | EW Daily | VW Monthly | EW Monthly | Mean | 0.00% | 0.05% | -0.12% | 0.50% | σ | 1.35% | 1.12% | 4.66% | 6.14% | Table A1 shows return means and standard deviations for the CRSP market portfolio from 2000-2008. In comparing daily vs monthly returns in both cases‚ equally weighted (EW) and value weighted (VW)‚ Table A1 shows the mean and standard deviation are
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example 2 2 10 6 a) Describe the characteristics of Normal probability distribution. b) In a sample of 120 workers in a factory‚ the mean and standard deviation of wages were Rs. 11.35 and Rs.3.03 respectively. Find the percentage of workers getting wages between Rs.9 and Rs.17 in the whole factory assuming that the wages are normally distributed. Characteristics of Normal probability distribution Formula/Computation/Solution to the problem 3 4 10 6 a) The procedure
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