Graphing wolfram alpha

Plotting and graphing are methods of visualizing the behavior of mathematical functions. Use Wolfram Alpha to generate plots of functions, equations and inequalities in one, two and three dimensions. Gain additional perspective by studying polar plots, parametric plots, contour plots, region plots and many other types of visualizations of the functions and graphing wolfram alpha of interest to you.

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:.

Graphing wolfram alpha

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. Here is another example:. The underlying Mathematica function used in all the examples is Plot. For example:. 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. In such cases you can always manually enter a plot range like we did in the example above.

I was wondering how you got the axes labels to show up?

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:.

Plotting and graphing are methods of visualizing the behavior of mathematical functions. Use Wolfram Alpha to generate plots of functions, equations and inequalities in one, two and three dimensions. Gain additional perspective by studying polar plots, parametric plots, contour plots, region plots and many other types of visualizations of the functions and equations of interest to you. Graph a function of one variable as a curve in the plane. Plot the solution set of an equation in two or three variables. Graph parametric equations in two or three dimensions. Plot a function of two variables as a surface in three-dimensional space. Plot the solution set of an inequality or system of inequalities.

Graphing wolfram alpha

Wolfram Alpha Notebook Edition combines the best of both Wolfram Alpha and Mathematica into a single, unified tool perfect for teaching and learning. Use free-form input to get instant answers to questions, create and customize graphs, and turn static examples into dynamic models. Everything is saved as an interactive Wolfram Notebook, so you can add notes and use notebooks as class or reference materials, or present them as dynamic slide shows that engage your audience as you edit examples on the fly. Learn how to solve math problems with a self-assessment tutor, featuring steps and hints that guide you from problems to answers. Develop lessons, quizzes and assignments that students can explore on their own.

Luci laud

Posted by Colleen Young May 29, at am. How to change ratio of height and width of a plot in wolframalpha? List of all options. Wolfram Research. Introduced in 1. MeshShading 6 Alternate red and blue segments of equal width in the direction:. MeshStyle 4 Color the mesh the same color as the plot:. Here are a couple of examples:. Note that the 3D and contour plots will always use the same plot range. Fill between curves 1 and 2; use yellow when 1 is below 2 and green when 1 is above Positions in Ticks and GridLines are automatically scaled:.

Use PlotPoints and MaxRecursion to control adaptive sampling:. Use PlotRange to focus in on areas of interest:.

From ColorData you can get a variety of color scales:. AxesOrigin 2 Determine where the axes cross automatically:. Functions in ColorFunction are by default supplied with scaled versions of these arguments. Move the mouse over the curve to highlight it with a label and droplines to the axes:. Mesh 3 Show the initial and final sampling meshes:. Plot treats the variable x as local, effectively using Block. Button [ a , action ]. Use hue to indicate direction and brightness to indicate amplitude:. The hypograph of a function is given by. History Introduced in 1. WorkingPrecision 2 Evaluate functions using machine-precision arithmetic:. A function is concave when :.