Browsing: All Content in Calculus for Numeric Approx. to Def. Ints. Browse discussions |
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Resource Name |
Topic (Course) |
Technology |
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Simplesim
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Numeric Approx. to Def. Ints. (Calculus) |
Computer |
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Simplesim is suited for modelling of non-analytic relations in systems which are causal in the sense that different courses of events interact in a way that is difficult to see and understand. Exam...
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The Runge-Kutta Method for Sol...
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Numeric Approx. to Def. Ints. (Calculus) |
Computer Algebra System |
Tool |
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[1]
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A system of non-linear differential equations with discrete input functions may be solved by the Runge-Kutta method. This Maple worksheet demonstrates Maple's capabilities by finding numerical soluti...
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Numerical Integration: Trapezo...
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Numeric Approx. to Def. Ints. (Calculus) |
Java Applet |
Tool |
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Graphs the function you enter and the area under the curve, and calculates this area according to the Trapezoid Rule and Simpson's Rule.
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Riemann Sums, Simpson's Rule
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Numeric Approx. to Def. Ints. (Calculus) |
Java Applet |
Tool |
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[2]
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Applet demonstrating different methods of numerical integration. Right, Left, Midpoint, and Trapezoidal approximations are available, as is Simpson's Rule. A function of your choice can be entered.
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powerOneTM Graph v4
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Numeric Approx. to Def. Ints. (Calculus) |
Palm OS |
Tool |
$ |
[1]
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powerOne(r) Graph supports computation & graphing in the mathematics classroom. The following tasks can be done with this software on a handheld computer including: |
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Sketchpad Activities for Intro...
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Riemann and trapezoidal sums (Calculus) |
Sketchpad |
Activity |
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[0]
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Sketchpad Activities for Introducing Calculus Topics is a series of five activities designed to introduce students to the basic concepts of calculus. Use these activities near the end of Precalculus c...
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Numerical Approximations of De...
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Riemann and trapezoidal sums (Calculus) |
Computer |
Support Material |
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Describes and compares left-hand, right-hand, trapezoidal, midpoint, and Simpson's rules for approximating an integral.
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Midpoint and Trapezoidal Riema...
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Riemann and trapezoidal sums (Calculus) |
Java Applet |
Tool |
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[0]
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A Java applet that introduces Riemann sums based on the midpoint and trapezoid methods, with questions to answer using the applet. Includes a re-scalable presentation version with large fonts.
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Numerical Integration Tutorial
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Riemann and trapezoidal sums (Calculus) |
Java Applet |
Tool |
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Select one of the listed functions, choose endpoints, and compare right-hand, midpoint, and trapezoidal approximations to the definite integral.
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Numerical integration rules
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Riemann and trapezoidal sums (Calculus) |
Java Applet |
Tool |
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[0]
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Use left-hand, right-hand, midpoint, trapezoidal, and Simpson's rules to approximate the area under a specific rational function.
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Riemann Sums
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Riemann and trapezoidal sums (Calculus) |
Java Applet |
Tool |
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[0]
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Compare upper and lower sum approximations to an integral.
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Trapezoidal Accumulation
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Riemann and trapezoidal sums (Calculus) |
Sketchpad |
Tool |
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[0]
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This activity builds on the previous activity, One Type of Integral, by suggesting two more efficient ways of estimating the area under a curve (definite integral) than counting squares: adding the ar...
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NA_WorkSheet Demo
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Simpson's Rule (Calculus) |
Java Applet |
Tool |
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The NA_WorkSheet Demo (beta version) is a collective aggregation of algorithms coded in Java that implements various Numerical Analysis solutions/techniques in one easy to use open source tool. The to...
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Numerical integration rules
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Simpson's Rule (Calculus) |
Java Applet |
Tool |
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[0]
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Use left-hand, right-hand, midpoint, trapezoidal, and Simpson's rules to approximate the area under a specific rational function.
More: lessons, discussions, ratings, reviews,...
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Simpson
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Simpson's Rule (Calculus) |
Java Applet |
Tool |
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[0]
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Draws parabolas of the type used in Simpson's rule through chosen points on a function.
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Simpson's Numerical Integrator
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Simpson's Rule (Calculus) |
JavaScript |
Tool |
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[0]
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Enter a function, upper and lower limits, and number of integration steps, and receive a numerical approximation of the definite integral using Simpson's rule.
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