Checking date: 21/06/2019


Course: 2019/2020

Statistics I
(13154)
Study: Dual Bachelor in Law and Business Administration (229)


Coordinating teacher: MOLINA FERRAGUT, ELISENDA

Department assigned to the subject: Department of Statistics

Type: Basic Core
ECTS Credits: 6.0 ECTS

Course:
Semester:

Branch of knowledge: Social Sciences and Law



Competences and skills that will be acquired and learning results. Further information on this link
SPECIFIC COMPETENCES: To acquire knowledge and understanding to 1. Carry out statistical analysis of univariate and bivariate data. 2. Formulate and solve basic probability problems. 3. Formulate, apply and solve basic probabilistic models. 4. Obtain point estimators for the parameters of some probabiliity distributions. 5. Estimate by confidence intervals the mean of a population. 6. Apply statistical methods through software. TRANSVERSAL COMPETENCES: 1. Capacity for analysis and synthesis. 2. Use of statistical software. 3. Resolution of problems. 4. Teamwork. 5. Critical reasoning. 6. Oral and written communication.
Description of contents: programme
PROGRAMME 1. Introduction. 1.1. Concepts and use of Statistics. 1.2. Statistical terms: populations, subpopulations, individuals and samples. 1.3. Types of variables. 2. Analysis of univariate data. 2.1. Representations and graphics of qualitative variables. 2.2. Representations and graphics of quantitative variables. 2.3. Numerical summaries. 3. Analysis of bivariate data. 3.1. Representations and graphics of qualitative and discrete data. 3.2. Representations and numerical summaries of quantitative data: covariance and correlation. 4. Probability. 4.1. Random experiments, sample space, elemental and composite events. 4.2. Definition of Probability and Properties. Conditional Probability and the multiplication Law. Independence. 4.3. The law of total probability and Bayes theorem. 5. Probability models. 5.1. Random variables. Discrete random variables: The probability function and the distribution function. Mean and variance of a discrete random variable. 5.2. Continuous random variables: The density function and the distribution function. Mean and variance of a continuous random variable. 5.3. Probability models. Discrete probability models: Bernoulli, Binomial and Poisson. 5.4. Continuous probability models: Uniform, Exponential and the normal distribution. 5.5. Central limit theorem. 6. Introduction to Statistical Inference. 6.1. Parameter point estimation. 6.2. Goodness-of-fit to a probability distribution. Graphical methods. 6.3. Introduction to confidence interval estimation.
Learning activities and methodology
14 Theoretical support materials available on the Web, and 14 sessions based on problem-solving sessions and practical computing. No group tutorials except during the last week.
Assessment System
  • % end-of-term-examination 50
  • % of continuous assessment (assigments, laboratory, practicals...) 50
Basic Bibliography
  • Newbold, P.. Statistics for business and economics. Prentice-Hall. 2012
  • Triola, Mario F.. Essentials of Statistics. Pearson. 2015

The course syllabus and the academic weekly planning may change due academic events or other reasons.


More information: http://www.est.uc3m.es/esp/nueva%5Fdocencia/comp%5Fcol%5Fget/lade/estadistica%5FI/