My teaching method is a combination of theory and practice. The students can bring their own exercises to solve or to better understand. I provide students with extra exercises that can be done in class or as homework. Topics can be: - Introduction to the main topics of macroeconomics. - Introduction to national accounting. Price index ad inflation. - The goods market - The financial market - The IS-LM model - The labor market - The Phillips curve - From short to long run: the AD-AS model and IS-LM-PC - Introducing expectations into the IS-LM model - Expectations, production, and economic policy - Expectations and financial markets - The open IS-LM model - The goods and financial markets in an open economy - Production, interest rate, and exchange rate - Exchange rate regimes - Economic policy in open economies - Long-run growth. The Solow model.

My teaching method is a combination of theory and practice. The students can bring their own exercises to solve or to better understand. I provide students with extra exercises that can be done in class or as homework. During the classes, all program of the exam can be covered: • Competition and Market Structures • Consumers • Demand • Elasticity of Demand • Entrepreneurs • Government Failures/Public-Choice Analysis • Income Distribution • Market Failures • Markets and Prices • Price Ceilings and Floors • Producers • Profit • Roles of Government • Supply

I have a master degree in quantitative models of economics and four years experiences as a private teacher of math-statististik and micro and macro economics and econometrics. I can deliver the lessons in english, italian and soon also in german

My teaching method is a combination of theory and practice. The students can bring their own exercises to solve or to better understand. I provide students with extra exercises that can be done in class or as homework. Subjects can be: - Statistical Methods - Measures of location (or central tendency) and dispersion - Probability Theory - Random Variables - Expectation of random variable and its properties - Standard discrete probability distributions - Standard continuous probability distribution - Bivariate and multivariate Distributions - Bivariate Transformations - Correlation and regression - Limit Laws - Order Statistics - Sampling Distribution - Tests of significance

My teaching method is a combination of theory and practice. The students can bring their own exercises to solve or to better understand. I provide students with extra exercises that can be done in class or as homework. Topics can be: - Economic data and steps in empirical economic analysis - Recall of statistics and mathematical tools needed in econometrics - Linear regression models in cross-sectional settings: Multiple regression analysis, Ordinary Least Square estimator (OLS), and properties. - Interpretation and comparison of regression models - Specification test and data problems - Heteroskedasticity, autocorrelation and Generalized Least Squares estimator (GLS) - Univariate time series analysis. ARMA process. Stationarity and unit root tests - Panel Data and Mixed Models

I specialize in tutoting calculus to international school students as well as national schools in Switzerland and Italy. My teaching method is a combination of theory and practice. The students can bring their own exercises to solve or to better understand. I provide students with extra exercises that can be done in class or as homework. The subject of the classes is the entire AP calculus program: 1) Limits and continuity: - Graphing and interpreting graphs (pre-calculus). - Limits and continuity. Finding limits algebraically or estimating them from numerical or graphical data. Continuity in terms of limits. - Intermediate Value Theorem and Extreme Value Theorem. - Vertical, horizontal, and oblique asymptotes. Limits involving infinity. 2) Derivates and rates of change: - Limit definition of the derivative and its relationship to continuity. - Derivative rules including the Power Rule, Product Rule, Quotient Rule, and Chain Rule. - Slope and tangent lines. - Linear approximation and differentials. - Instantaneous and average rates of change. Relationship among position, velocity, and acceleration functions. - Higher order derivatives. - Implicit Differentiation. - Analysis of Graphs based on both pre-calculus methods and derivative information. This includes finding intervals of increase/decrease, relative minima/maxima, intervals of concavity, and inflection points. - Mean value theorem and Rolle’s Theorem. - Applications of derivatives, including optimization and related rates. - Elementary differential equations and slope fields. 3) Integrals and Areas: - Antidifferentiation and indefinite integrals. - Techniques of antidifferentiation, including power rule, algebraic manipulation, and substitution. - Finite Riemann sums and their limits. Relationship to definite integrals. - The Fundamental Theorem of Calculus and definite integrals. - Trapezoid Rule and other methods for estimating area. - Exact area below a curve or between two curves, using definite integrals. - Volumes of solids of revolution, by washer method and shell method. - Accumulation functions. - Relationships between position, velocity, and acceleration using integrals. - Average value of a function over an interval. - Models for exponential growth and decay.