| Lectures and exercises |
hours |
| Topics |
Specific contents |
|
| Probability |
sample spaces; events; boolean algebra; some rules of probability; conditional probability;indipendent events; Bayes' theorem |
5
|
| Probability distributions |
discrete probability distributions; continuos random variables; probability density functions; marginal and conditional distributions |
5
|
| Point estimation |
unbiased, consistent, sufficient estimators |
5
|
| Mathematical expectation |
the expected value of r.v.; moments; Cebicev'theorem; moments of lenear combinations of r.v. |
5
|
| Probability distibutions |
Bernoulli; binomial; negative binomial and geometric distributions; hypergeometric; Poisson; gamma; exponential; normal |
10
|
| Sampling distributions |
the distribution of the mean; chi-square; t and F distributions |
5
|
| Interval estimation |
confidence intervals for mean, differences between means, proportions |
5
|
| Total hours for lectures and exercises |
40 |
| for exercises only |
20 |
|
Further educational activities
|
hours
|
| Labs |
|
| Tutorials / Seminars |
|
| Workshops |
|
| Guided tours |
|
| |
|
| Total hours for further educational activities |
0 |
| Total hours |
40
|