Math tutoring built around the course in front of you.

Fractions, decimals, percentages, ratios, proportions, integers, order of operations, basic equations, measurement, and number sense that support later algebra, geometry, and science coursework.

Signed numbers, variables and expressions, equations and inequalities, ratios and proportions, exponents, coordinate graphing, introductory functions, and the algebraic reasoning needed for Algebra I.

Linear equations and inequalities, slope and graphing, systems of equations, functions, exponents, polynomials, factoring, quadratic equations and graphs, radicals, and introductory exponential relationships.

Points, lines, planes, angle relationships, parallel and perpendicular lines, triangles, congruence, similarity, geometric proofs, coordinate geometry, polygons, circles, transformations, area, surface area, and volume.

Polynomial, rational, radical, exponential, and logarithmic functions; complex numbers; equations and inequalities; systems; function transformations; inverse functions; sequences and series; and concepts that lead into precalculus.

Functions and function notation, polynomial and rational functions, exponential and logarithmic equations and models, systems of equations and inequalities, inverse and composite functions, sequences, and algebraic modeling used in introductory college mathematics.

Function behavior, transformations, polynomial and rational functions, exponential and logarithmic functions, inverse and composite functions, sequences, systems, conic sections, and preparation for limits, rates of change, and calculus.

Angles and radian measure, the unit circle, sine, cosine, tangent and reciprocal functions, graphs and transformations of trigonometric functions, identities, equations, inverse trigonometric functions, and applications using right and oblique triangles.

Limits and continuity, derivatives and differentiation rules, implicit differentiation, related rates, optimization, curve analysis, antiderivatives, definite integrals, and the Fundamental Theorem of Calculus.

Techniques of integration, applications of integration, improper integrals, parametric and polar equations, sequences and series, convergence tests, power series, and Taylor/Maclaurin series.

Introductory multivariable calculus: vectors and three-dimensional geometry, vector-valued functions, partial derivatives, multiple integrals, vector fields, line and surface integrals, and Green’s, Stokes’, and Divergence Theorems.

Limits and continuity, differentiation, applications of derivatives, integration, accumulation of change, differential equations, and AP-style mathematical reasoning.

All major AB content plus additional integration topics, parametric and polar functions, vector-valued functions, sequences and series, and Taylor/Maclaurin series.

Introductory applied calculus: functions and models, limits, derivatives, marginal analysis, rates of change, optimization, exponential growth and decay, antiderivatives, definite integrals, and business, economics, or life-science applications.

Systems of linear equations, matrices and row reduction, vectors, linear combinations, span and independence, matrix transformations, determinants, eigenvalues and eigenvectors, and introductory vector-space concepts.

Descriptive statistics, probability rules, random variables, probability distributions, sampling, confidence intervals, hypothesis testing, correlation, regression, and interpreting statistical results in context.

Exploring and visualizing data, sampling and experimental design, probability and random variables, sampling distributions, confidence intervals, significance tests, regression, and statistical inference in context.

Organizing and cleaning data, tables and graphical displays, descriptive summaries, identifying patterns and outliers, comparing groups, interpreting trends and relationships, and introductory statistical reasoning using course datasets.