Math Placement Prep
Comprehensive training modules covering math, science, and engineering — from arithmetic through calculus, physics, and beyond.
55
Modules
232
Lessons
5250
Minutes
16
Categories
Start Learning
See how calculus, differential equations, and algebra propel rockets into orbit. From the Tsiolkovsky equation to orbital mechanics, every launch is powered by math.
Discover how differential equations and vector calculus govern the flow of water, air, and blood. Every wing that lifts, every pipe that flows, every weather pattern — it's all math.
Explore how math determines why steel bends, why glass shatters, and how we engineer materials from skyscrapers to smartphone screens.
Learn how CT scans, MRIs, and ultrasounds use linear algebra, Fourier transforms, and trigonometry to see inside the human body — saving millions of lives.
Explore how differential equations, statistics, and enormous numerical simulations predict weather and model Earth's changing climate.
Discover how linear algebra, trigonometry, and geometry power every video game, animated movie, and 3D visualization you've ever seen.
See how exponential functions, statistics, and calculus drive the global economy — from compound interest to options pricing to risk management.
Discover how stoichiometry, logarithms, and exponential decay are the heartbeat of every chemical reaction — from baking soda volcanoes to pharmaceutical design.
See how Newton's laws, kinematic equations, and energy conservation use algebra, trigonometry, and calculus to predict how every object in the universe moves.
Explore how engineers use algebra, geometry, and calculus to design bridges, calculate gear ratios, size electrical circuits, and build the modern world.
See how the laws of heat, energy, and entropy use algebra, calculus, and logarithms to govern everything from car engines to refrigerators to the fate of the universe.
Learn how every sensor in the modern world — from thermistors to GPS satellites — converts physical quantities into numbers using transfer functions, logarithms, and signal processing.
Discover how sine waves, differential equations, and resonance govern everything from musical instruments to earthquakes to radio signals.
Master the fundamentals of whole numbers — place value, rounding, and the four basic operations — which form the foundation for all higher mathematics.
Learn to work with fractions — simplifying, comparing, and performing all four operations — a critical skill for algebra readiness.
Understand decimal notation and perform arithmetic with decimals — essential for working with money, measurement, and scientific data.
Master percent concepts — conversions, percent equations, percent change, and real-world applications like tax, tip, discount, and interest.
Understand ratios, rates, and proportions — how to set them up, solve them, and apply them to real-world problems from unit pricing to scale drawings.
Learn to work with positive and negative numbers — essential for the transition from arithmetic to algebra.
Learn to solve one-variable linear equations and inequalities — the gateway skill for all of algebra.
Graph linear equations, understand slope and intercepts, and solve systems of two linear equations using substitution, elimination, and graphing.
Understand the concept of relations and functions — domain, range, function notation, and the vertical line test.
Master the laws of exponents, scientific notation, and polynomial factoring techniques — from GCF through grouping and special products.
Study quadratic equations, the quadratic formula, vertex form, and extend to higher-degree polynomials — end behavior, zeros, and graphing.
Master simplifying radicals, rationalizing denominators, operations with radical expressions, and the connection between radicals and rational exponents.
Understand exponential growth and decay, master logarithmic properties, and solve exponential and logarithmic equations — essential for science, finance, and advanced mathematics.
Master angle measurement, the six trigonometric functions, right-triangle and unit-circle trigonometry, identities, and solving trigonometric equations.
Review essential geometry concepts including angles, triangles, polygons, circles, perimeter, area, and volume — all commonly tested on placement exams.
Build a first-course foundation in limits, derivatives, integrals, and the core modeling ideas that power modern calculus.
Learn matrices, systems, vectors, determinants, and the language of linear structure used across mathematics, science, and computing.
Study data summaries, probability, distributions, inference, and regression so you can read, model, and critique quantitative information.
Study equations involving derivatives, learn standard first-order methods, and model growth, decay, and oscillation.
Cover core discrete ideas including logic, sets, counting, recursion, modular arithmetic, and basic graph theory.
Explore counting techniques, probability rules, conditional probability, and expected value to analyze random events and combinatorial structures.
Study arithmetic and geometric sequences, summation notation, convergence tests, and power series to build a deep understanding of infinite processes.
Master the algebra and geometry of complex numbers including arithmetic, polar form, De Moivre's theorem, and roots of unity.
Study the four conic sections — circles, parabolas, ellipses, and hyperbolas — their standard equations, key features, and real-world applications.
Extend calculus to functions of several variables — partial derivatives, multiple integrals, gradient vectors, and an introduction to vector calculus.
Explore set operations, Venn diagrams, propositional logic, truth tables, and methods of mathematical proof.
Master the mathematics of money — simple and compound interest, annuities, loan amortization, and introductory investment analysis.
Approximate solutions when exact answers are impractical — root-finding, interpolation, numerical integration, and methods for ordinary differential equations.
Find the best solution — unconstrained and constrained optimization, linear programming, and Lagrange multipliers with real-world applications.
Master the mathematics that drives chemistry — from balancing equations with algebra, to pH with logarithms, to reaction kinetics with exponentials and calculus.
Explore how Newton's laws, kinematics, energy, and electromagnetism are built on algebra, trigonometry, and calculus.
Learn the algebra, geometry, and trig that engineers use to design circuits, size beams, calculate gear ratios, and analyze control systems.
Apply math to structural analysis, beam loading, soil mechanics, fluid flow in civil systems, and surveying calculations.
Explore circuit analysis, AC phasors, signals and systems, transfer functions, and control theory including poles and zeros.
Apply math to orbital mechanics, aerodynamic lift and drag, rocket propulsion, and flight dynamics.
Apply math to digital logic, binary arithmetic, Boolean algebra, algorithm complexity, and data structures.
Apply math to operations research, quality control, scheduling, inventory management, and process optimization.
Apply math to system modeling, reliability engineering, feedback systems, requirements analysis, and decision theory.
Master the math of heat, energy conversion, and entropy — from the ideal gas law to Carnot efficiency to calorimetry.
Explore the math behind modern sensors and measurement systems — transfer functions, signal processing, error analysis, and the decibel scale.
Learn how sine waves, differential equations, and Fourier analysis govern vibrations in structures, musical instruments, and modern electronics.
Turn numbers into insight — choose the right chart, design effective graphics, and master the scientific computing tools (MATLAB, R, Scilab, LabVIEW, Python) used to visualize and analyze data.