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Highly-rated: According to EdReports, an independent nonprofit that reviews K–12 instructional materials, IM 6–8 Math™ and IM 9–12 Math™ certified by Illustrative Mathematics® meet all expectations across all three gateways for focus, coherence, rigor, mathematical practices, and usability.

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In the chaotic regime, the points converge to a strange attractor similar to the one found for the Duffing equation. Note, in particular, the way it folds back on itself. A discussion of using Mathematica to display the Hénon map is given in Zimmerman and Olness, Mathematica for Physics, Pearson, 2nd edition, 2002. ISBN-13: 978-0805387001

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You can locate a function’s concavity (where a function is concave up or down) and inflection points (where the concavity switches from positive to negative or vice versa) in a few simple steps. The following method shows you how to find the intervals of concavity and the inflection points of Find the second derivative of […]
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Open3D is an open-source library that supports rapid development of software that deals with 3D data. The Open3D frontend exposes a set of carefully selected data structures and algorithms in both C++ and Python. The backend is highly optimized and is set up for parallelization.
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Point, Line, Plane and Solid. A Point has no dimensions, only position A Line is one-dimensional A Plane is two dimensional (2D) ... Common 3D Shapes.
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  • At this point, the coordinates of ... pixel 2D image has a file size of 1 MB, while an 8-bit[1024x1024x1024] voxel 3D image has a file size of 1 GB. ... Mathematica ...
  • On the Mathematica graphics main page, I point out the usefulness of the old Mathematica commands Shadow and ShadowPlot3D. These commands project a 3D object onto one or several of the six faces of the bounding box. I've created my own projection function that generalizes this idea to arbitrarily tilted planar surfaces.
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  • Plotting Parametric Curves with MATHEMATICA. On this page we describe the MATHEMATICA commands ParametricPlot and ParametricPlot3D which can be used for plotting parametrically defined curves in 2- and 3-dimensions. We start with the command for sketching planar curves: ParametricPlot[ {x(t), y(t)}, {t,tmin,tmax} ]
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  • PointSize[d] is a graphics directive which specifies that points which follow are to be shown if possible as circular regions with diameter d . The diameter d is given as a fraction of the total width of the plot .
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