Name |
Description |
Download |
Video |
Ultimate Quadratic |
The ultimate visual control of y = ax^2+bx+c when changing the values of a, b and c, or roots and discriminant with the quadratic formula. |
ultimateQuadratic.gsp |
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Sine Tracer |
Explore the connection of the height of a triangle to the graph of y = sin(x) and the unit circle. |
sineTriangle.gsp |
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Transformations of Functions |
Transformation of y = f(x) can be explored with veritcal, horizontal shifts and streches/compressions of the "parent" functions. |
transformations.gsp |
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Transformations of Trig Functions |
Transformation of y = sin(x) can be explored in sineShifter with amplitude, period, phase shifts and the midline. |
sineShifter.gsp |
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Complex Roots of a Quadratic Function |
A visual of the location of the complex roots on the graph of a quadratic function. The roots of f(x) = x^2 + 1 are on the complex floor at i and -i. |
complexRoots.mw |
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Domain & Range |
A visual representation of domain as a shadow on the x-axis and the range as a shadow on the y-axis. |
domainRange.gsp |
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The Isosceles Parabola |
Using the conic section definition of a parabola, this sketch gives a great visual connection to the parabola and an isosceles triangle. |
isocelesParabola.gsp |
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The Difference Quotient |
The secant/tangent relationship is visualized for the difference quotient. |
diffQuotient.gsp |
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The Normal Distribution and the t-Distribution |
For small samples we use the t-Distribution but as the sample size n increases the t-distribution becomes the normal distribution. |
tandz.gsp |
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Completing the Square |
We have all drawn the diagram of completing the square on the board before, but this sketch is dynamic! |
completeSquare.gsp |
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Central Limit Theorem |
This Statcrunch app shows a perfect visual demonstration of the Central Limit Theorem |
No |
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Confidence Intervals |
Another Statcrunch app the generates any number of confidence intervals and calculates the % of intervals that contain the population parameter. |
No |
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