Thursday, December 17, 2009

Modeling with sine and cosine


In this applet, you look at the graph of a data set (for water level in Cape May, NJ on October 13, 2009) and try to fit a sine function and a cosine function to the data. You can type in your function to see how well it fits the data. Some instruction on how to determine the parameters is provided.

Sunday, December 6, 2009

Writing Equations for Sine and Cosine Functions


This applet I created with GeoGebra has 40 problems, which get progressively more difficult, in which the student must write an equation for a graph which is a stretch and/or translation of a sine/cosine graph. To check whether an equation is correct, the student types in the equation and looks at whether the graphs match up.

Tuesday, October 6, 2009

Finding the equation of a parabola


This is an applet I created using Geogebra in which the user is asked to enter the equation of randomly generated parabola. The equation entered is graphed for comparison to the target parabola.

Wednesday, September 9, 2009

Blank Axes for Trig Graphs


Blank axes designed to make it easy to create standard trig graphs for insertion into word processing documents. The full power of Geogebra is behind it. To copy the graph you've made, choose "Graphics View to Clipboard" from the Edit menu.

Sunday, August 23, 2009

Square Grid in Geogebra

This is a square grid designed to make it easy to create square graphs for insertion into word processing documents. The full power of Geogebra is behind it. To copy the graph you've made, choose "Graphics View to Clipboard" from the Edit menu.
Posted by Picasa

Wednesday, June 24, 2009

Practice writing linear equations


This applet that I developed using Geogebra generates a line, asks the user to provide an equation and then indicates whether the submitted equation is correct.

Connecting exponential equations and their graphs

This is a Geogebra applet created by Steve Phelps in which you construct the graph of an exponential function by placing the asymptote, the y-intercept and one other point. You then type in what you think the graph of your equation ought to be. The equation you type in is graphed so you can see if you're right.

Sunday, June 21, 2009

Introduction to the Unit Circle

These are three versions of an applet that I created using GeoGebra to introduce students to the unit circle. One version presents the idea in terms of distance traveled around the circle. The other two present the idea in terms of the measure of the central angle. There is a radian version and a degree version.