| Hughes-Hallett Calculus, 5th ed., Active Figures | ||
| Below is a list of the applets linked to figures in the Hughes-Hallett Calculus text. | ||
| Applets: | ||
| Chapter 1: | ||
| The Trigonometric Function Families of Sine and Cosine | ||
| Chapter 3: | ||
| Implicit Functions | ||
| Chapter 4: | ||
| Minimizing the Surface Area of a Can of Fixed Volume | ||
| Chapter 5: | ||
| Estimating Distance using Velocity Data (LHS-RHS error estimate) | ||
| Visualizing Motion Associated with Velocity Curves | ||
| Chapter 6: | ||
| Constructing Antiderivatives | ||
| Chapter 7: | ||
| Approximating Definite Integrals (Left, Right, Midpoint, Trapezoid, & Simpson's Rules) | ||
| Chapter 8: | ||
| Forming a Pyramid with Square Cross-sections | ||
| Volume of a Solid of Revolution (Slices are disks) | ||
| Volume of a Solid of Revolution (Slices are disks with holes) | ||
| Volume with a Common Cross Section | ||
| Families of Roses & Graphing in Polar Coordinates | ||
| Chapter 9: | ||
| Chapter 10: | ||
| Taylor Polynomials for f(x) = sin x for x near 0 | ||
| Taylor Polynomials for f(x) = ex for x near 0 | ||
| Chapter 11: | ||
| Using Slope Fields to check Solutions to Differential Equations | ||
| Chapter 12: | ||
| Visualizing the Graph of a Function of Two Variables | ||
| Contour Diagrams of a Function of Two Variables | ||
| Level Surfaces of a Function of Three Variables | ||
| Chapter 14: | ||
| The Gradient & Directional Derivatives | ||
| Gradient Vectors, Contour Diagrams, and the Path of Steepest Ascent | ||
| Taylor Polynomials of a Function of Two Variables | ||
| Chapter 15: | ||
| Finding Critical Points in a Contour Diagram | ||
| Constrained Optimization with Lagrange Multipliers | ||
| Chapter 16: | ||
| Visualizing a Double Integral as Volume | ||
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