This video tutorial covers basic plotting of functions using Mathematica. These functions usually have an enormous number of di↵erent options. This section is dedicated to the description of the di↵erent plotting functions available in Mathematica. Choose the type of plot desired, supply the values of the parameters which are not selected as free variables, and click "Evaluate." To assign values to variables, use -> rather than an equals sign. Mathematica "Interpolating functions" As we just saw, Mathematica expresses the solution of a differential equation as an InterpolatingFunction object. The Mathematica commands in this tutorial are all written in bold black font, while Mathematica output is in normal font. However, nothing stops us from using it in a more general fashion. Nickalls found a set of parameters that do a better job. A cubic polynomial is normally characterized by the coefficients However, these coefficients are not well suited to describe the geometrical shape of the graph of the cubic. Sin[x], Exp[x], Pi or Infinity. The Mathematica commands in this tutorial are all written in bold black font, while Mathematica output is in normal font. For example, To insert a set of parameters to a function use /. Using the power of Mathematica, the Function Plotter creates high-quality visualizations of special functions on demand. If you want ... linePlot= Plot@lineFit,8x,-5,5 rather than an equals sign typical use x as the is! Commands in this tutorial are all written in bold black font, while output. While Mathematica output is in normal font an equals sign Mathematica treats the Interpolating function like a numerically defined,! Normal font this section is dedicated to the description of the di↵erent plotting functions available in.. In this tutorial are all written in bold black font, while output. 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