# Graphing wolfram alpha

Plotting and graphing are methods of visualizing the behavior of mathematical functions.

Use PlotPoints and MaxRecursion to control adaptive sampling:. Use PlotRange to focus in on areas of interest:. Specify a domain using a MeshRegion :. Use ScalingFunctions to scale the axes:. Label curves with Labeled :. Label curves with PlotLabels :. Place the label near the curve at an value:.

## Graphing wolfram alpha

Graph [ data ]. Enter the character as ue :. Enter the character as de :. Specify a graph with isolated vertices by giving an explicit list of vertices:. Use VertexList and EdgeList to get vertices and edges:. The ordering for vertices is the order in which they were entered in the edges:. Use an explicit vertex list to control the ordering used by VertexList :. Add interactive behavior by wrappers such as Tooltip :. Use Button to trigger actions when clicking an edge or vertex:. Use PopupWindow to provide information drilldown:. Use built-in collections for VertexShapeFunction :.

Use ParametricPlot for parametric curves and regions:. ColorFunction has higher priority than PlotStyle for coloring the curve:. The region reg can be any RegionQ object in 1D.

Plotting functions in the Cartesian plane is such a simple task with Wolfram Alpha: just enter the function you are looking to graph, and within seconds you will have a beautiful result. If you are feeling daring, enter a multivariate function, and the result will be a 3D Cartesian graph. Wolfram Alpha is certainly not limited to Cartesian plotting; we have the functionality to make number lines, 2D and 3D polar plots, 2D and 3D parametric plots, 2D and 3D contour plots, implicit plots, log plots, log-linear plots, matrix plots, surface of revolution plots, region plots, list plots, pie charts, histograms, and more. Furthermore, in Wolfram Alpha we can generate specialized plots for illustrating asymptotes, cusps, maxima, minima, inflection points, saddle points, solutions of ordinary differential equations, poles, eigenvalues, series expansions, definite integrals, 2D inequalities, interpolating polynomials, least-squares best fits, and more. In both these examples we have given Wolfram Alpha a horizontal plot range. We still get back a plot with all of its defining features. One of the unique features of Wolfram Alpha is the functionality to automatically guess an appropriate plot range for univariate and bivariate functions.

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### Graphing wolfram alpha

Choose from hundreds of plots and charts for everything from monthly spending and temperature trends to mathematical functions, vector fields, molecular structures and more. Rich documentation includes hundreds of examples per type. Create attractive plots with highly automated computational aesthetics and graphic design that make intelligent choices for default plot appearances. Curated plot themes cover everything from bold and impactful for presentations to detailed and insightful for publication. Make visualizations instantly understandable by adding legends or labeling different parts with text, formulas, images and more. Automatic algorithms compute optimal label positions around points, curves and surfaces.

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List of all options. Use Highlighted [ â€¦ , None ] to disable highlighting for a single curve:. Place multiple labels using EdgeLabels :. Posted by Ankit November 7, at am. As in the univariate case, Wolfram Alpha has the capability to find an appropriate plot range for a bivariate function, the code for which is under continuous development. Use Placed to change the legend location:. Highlight the non-negative and non-positive parts of a function :. Use named sizes such as Tiny , Small , Medium and Large :. Plot the solution set of an inequality or system of inequalities. EventHandler [ f i , events ]. Styling 8 Set the style for all vertices or edges:. If so, how? Get a list of built-in settings for EdgeShapeFunction :. Posted by mrego May 25, at am. Use Wolfram Alpha to generate plots of functions, equations and inequalities in one, two and three dimensions.

Wolfram Alpha Notebook Edition combines the best of both Wolfram Alpha and Mathematica into a single, unified tool perfect for teaching and learning.

Highlight local extrema for a function using MeshFunctions :. Plot has attribute HoldAll and evaluates f only after assigning specific numerical values to x. Equation Solutions 2 The general solution to a differential equation:. Here is another example:. Options AspectRatio 1 Choose the ratio of height to width from the actual plot values:. ClippingStyle 5 Omit clipped regions of the plot:. Use Placed with symbolic locations to control label placement along an edge:. Plot the real and imaginary parts of a complex-valued function of a real variable:. Extract the resulting vertex coordinates using AbsoluteOptions :. Note that the 3D and contour plots will always use the same plot range. MeshFunctions 2 Use a mesh evenly spaced in the and directions:. As in the univariate case, Wolfram Alpha has the capability to find an appropriate plot range for a bivariate function, the code for which is under continuous development. Mesh 3 Show the initial and final sampling meshes:. Plot is a special case of ParametricPlot for curves:.

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