2. Calculation of probabilities and main
distributions of probability |
Random experiment. Rule of addition. Conditioned probability. Main probability theorems. Independence of events. Diagnostic tests. Discrete and continuous variables. Mean and variance.
Discrete models: binomial, multinomial, hypergeometric and poisson. Continuous models:
normal, log-normal, exponential, chi-square, t-Student and F-Snedecor. |
3. Introduction to hypothesis testing. Tables of frequencies: measures and tests. |
Definition of a test. Type I and type II errors, level of significance, p-value, power and sample size. Types of tests. Normality test.
Frequency tables. Association measures for nominal, ordinal and quantitative variables. Measures of prediction and agreement. Chi-square test of goodness of fit, independence and homogeneity. |
4. Regression |
The simple linear model. Scatter plot. Line of regression. Correlation coefficient and goodness of fit. ANOVA of the regression and residue analysis.
Non-linear regression: logarithmic, potential and exponential models. Introduction to multiple linear regression. |