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  1. Graphing Calculator - GeoGebra

    Interactive, free online graphing calculator from GeoGebra: graph functions, plot data, drag sliders, and much more!

  2. Calculator Suite - GeoGebra

    Interactive, free online calculator from GeoGebra: graph functions, plot data, drag sliders, create triangles, circles and much more!

  3. 3D Calculator - GeoGebra

    Free online 3D grapher from GeoGebra: graph 3D functions, plot surfaces, construct solids and much more!

  4. Rotating about X-AXIS: Creating Surfaces of Revolution in GGB AR

    In calculus, we often end up studying the solid of revolution formed by rotating the graph of a function about the X-AXIS. In GeoGebra's 3D Graphing Calculator, this is actually quite easy …

  5. Definite Integral Calculator - GeoGebra

    The definite integral of a function over an interval [a, b] is the net signed area between the x-axis and the graph of the function over the interval. When a < b areas above the x-axis contribute …

  6. Volumes: Disk Method – GeoGebra

    This applet is for use when finding volumes of revolution using the disk method when rotating an area between a function f(x) and either the x- or y-axis around that axis. As usual, enter in the …

  7. Quadratic Functions: the effect of "b" - GeoGebra

    Notice how the graph becomes wider or taller, and reflects vertically about the x-axis when a becomes negative. a is the vertical dilation factor for this function, as shown by the Vertex …

  8. Quadratic Functions: Vertex Form - GeoGebra

    It determines how much the graph is stretched away from, or compressed towards, the x-axis. Note what happens to the graph when you set a to a negative value. h determines the x …

  9. Visualizing volumes by known cross section – GeoGebra

    You can choose to view squares, equilateral triangles, or semi-circular cross sections perpendicular to the x-axis. You can also click on the 3D graph and rotate and revolve the …

  10. Visualizing Complex Roots of Quadratic Equations - GeoGebra

    When the graph of intersects the x-axis, the roots are real and we can visualize them on the graph as x-intercepts. But what about when there are no real roots, i.e. when the graph does not …