The entire rapid e-learning package includes:

1. 24 Core Concept Tutorials (Flash Movies)
   Concept maps, easy introduction to the topic, concept illustration with annotations and animations, sample problems exlained with step-wise strategies and topic summary.
   
2. 24 Problem-Solving Drills (Flash Games)
   Feedback based Quizzes, concept-based problems, summary reviews on all problems and scoring system to track performance.
   
3. 24 Super Review Cheat Sheets (PDF Printables)
   One cheat sheet per topic, key concepts in a single-sheet, at-a-glance review of each topic and both printable and laminable. Ideal for exam prep quick review.

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Calculus Core Tutorial Series

This series provide simple yet easy-to-understand tutorials in flash movies for core concepts in mathematics – the ones that are fundamental yet difficult to master.

Core Unit #1 – The Introduction

• Tutorial 01: Introduction to Calculus
• Tutorial 02: Problem Solving in Math
• Tutorial 03: Graphing Utilities and Math Software

Core Unit #2 – The Prerequisites

• Tutorial 04: Algebra Review
• Tutorial 05: Geometry Review
• Tutorial 06: Trigonometry Review

Core Unit #3 – Functions, Graphs and Limits

• Tutorial 07: Basic Graphs and Graphical Representation of Data
• Tutorial 08: Functions and Graphs
• Tutorial 09: Limits and Rates of Change

Core Unit #4 – Differentiation

• Tutorial 10: The Derivative and Basic Differentiation
• Tutorial 11: Fundamental Differentiation Techniques
• Tutorial 12: Applications of Differentiation I – Maxima, Minima and Related Rates
• Tutorial 13: Applications of Differentiation II – Inflection, Theorems and Curve Sketching
• Tutorial 14: Applications of Differentiation III – Optimization, Newton’s Method and Differentials

Core Unit #5 – Integration

• Tutorial 15: Integration and Applications
• Tutorial 16: Numerical Techniques of Integration – Simpson’s Rule and the Trapezoid Rule
• Tutorial 17: Separable Differential Equations
• Tutorial 18: Applications of Integration II – Area and Volume
• Tutorial 19: Applications of Integration III – Arc Length, Work, Center of Mass and Fluids
• Tutorial 20: Advanced Integration Techniques, L’Hopital’s Rule and Improper Integrals

Core Unit #6 – Polynomial Approximation and Series

• Tutorial 21: Infinite Sequences and Series
• Tutorial 22: Taylor Polynomials

Core Unit #7 – Analytical Geometry

• Tutorial 23: Conics: Parabolas, Ellipses and Hyperbolas
• Tutorial 24: Parametric Equations and Polar Coordinates