Posts Tagged ‘stem’
Matlab Plot Objects
A number of high-level plotting functions create plot objects. The properties of plot objects provide easy access to the important properties of the core graphics objects that the plot objects contain. Read More
Tags: area, areaseries, bar, barseries, contour, contourgroup, Core Graphics Objects, errorbar, errorbarseries, Graphics, graphs, hggroup, hgsave, hgtransform, lineseries, matlab, mesh, Objects That Can Contain Other Objects, patch, peaks, plot, Plot Objects, plot3, plotting, quiver, quiver3, quivergroup, scatter, scatter3, scattergroup, set, stairs, stairseries, stairstep, stem, stem3, stemseries, surf, surfaceplot
Generating MATLAB Code to Reproduce a Graph
Create a Stem Plot and Generate Code for It
Suppose you have created the following graph. Read More
Introduction to Vectors in Matlab
Defining a Vector

Matlab is a software package that makes it easier for you to enter matrices and vectors, and manipulate them. The interface follows a language that is designed to look a lot like the notation use in linear algebra. In the following tutorial, we will discuss some of the basics of working with vectors. Read More
plot
plot Linear plot.
plot(X,Y) plots vector Y versus vector X. If X or Y is a matrix,
then the vector is plotted versus the rows or columns of the matrix,
whichever line up. If X is a scalar and Y is a vector, length(Y)
disconnected points are plotted. Read More
ver
ver MATLAB, SIMULINK, and TOOLBOX version information.
ver displays the current MATLAB and toolbox version numbers.
ver(TOOLBOX_DIR) displays the current version information for the
toolbox specified by the string TOOLBOX_DIR. Read More
Path
path Get/set search path.
PATH, by itself, prettyprints MATLAB’s current search path. The
initial search path list is set by PATHDEF, and is perhaps
individualized by STARTUP. Read More
What Is MATLAB?
MATLAB is a high-performance language for technical computing. It ntegrates computation, visualization, and programming in an easy-to-use nvironment where problems and solutions are expressed in familiar athematical notation. Typical uses include: Read More