Experienced math instructor with Master’s degree in Applied Mathematics helps students succeed using tailored learning strategies

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(concealed information) Preview of University lessons I gave in person: Algorithms Introduction to Logic and Set Theory Language Module Python Analysis I (Real functions of one variable, limits, continuity, derivatives) Algebra I (Linear algebra: vector spaces, matrices, systems of equations) Analysis II (Sequences, series, integrals, improper integrals) Algebra II (Determinants, eigenvalues, diagonalization, linear applications) Probability and Statistics I (Combinatorics, discrete probability, random variables) Preview of lessons I gave in class: Lycée (High School) — Scientific Streams Lesson Names Sets of numbers: ℕ, ℤ, ℚ, ℝ Arithmetic in integers Vector calculus in the plane Projection in the plane Limit and continuity of numeric functions Derivation and study of functions Sequences (numeric) Exponential functions Logarithmic functions Complex numbers Integral calculus (including primitives) Differential equations Arithmetics in ℤ Algebraic structures Vector spaces (linear algebra) Probability calculations and combinatorics Mathematical logic Generalities on functions Barycenter in the plane Dot (scalar) product in the plane and its applications Analytic geometry in space Trigonometric calculations Rotation in the plane Algorithmics and programming Matrices and systems of equations Optimization (search operations) Methods for partial differential equations Statistical inference Middle School: Operations on whole numbers and decimals Numbers in fractional notation Operations on fractional form numbers Relative numbers: introduction and comparison Relative numbers: addition and subtraction Relative numbers: multiplication and division Powers (exponents) Development (expanding) and factorization Equations of the first degree Symmetry: central and axial Areas and perimeters of plane figures Triangles and special quadrilaterals (heights, bisectors) Parallelism and perpendicularity in the plane Proportionality and percentages Volumes of right prisms, cones, cylinders, pyramids Theorem of Pythagoras and cosine of acute angle Decomposition into prime factors Thales’ theorem Linear and affine functions Trigonometry in the right triangle Statistics (mean, median, mode) and basic probabilities Solids: sections in space, coordinates in space