small business web promotion

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small business web promotion small business web promotion The standard Cartesian coordinate system we expect graphs to use counts from (0,0) in the lower left hand corner to the right and up. The origin can be moved in both systems, for instance to the center of the applet, but we still need to transform between the y down and the y up coordinates. There are a number of ways we can resolve this. The key to all of them, however, is to separate the data from the display. Since we are graphing more or less well behaved mathematical functions, we can assume that our data is completely described by a rectangle in Cartesian space within which we wish to plot a function.

small business web promotion The display, on the other hand, is described by a rectangle of discrete points of fixed size and width. We need to be able to calculate in the general Cartesian plane and display in the particular applet window.We'll need a method that will convert a point in the applet window into a point in the Cartesian plane, and one that will convert it back. Here it is:import java.applet.

small business web promotion *; import java.awt.*; public class GraphApplet extends Applet { int x0, xN, y0, yN; double xmin, xmax, ymin, ymax; int AppletHeight, AppletWidth; public void init() { // How big is the applet? Dimension d = size(); AppletHeight = d.height; AppletWidth = d.width; x0 = 0; xN = AppletWidth-1; y0=0; yN=AppletHeight-1; xmin = -10.

small business web promotion 0; xmax = 10.0; ymin = -1.0; ymax = 1.0; } public void paint(Graphics g) { double x1,y1,x2,y2; int i, j1, j2; j1 = yvalue(0); for (i = 0; i < AppletWidth; i++) { j2 = yvalue(i+1); g.drawLine(i, j1 ,i+1, j2); j1 = j2; } } private int yvalue(int ivalue) { // Given the xpoint we're given calculate the Cartesian equivalent double x, y; int jvalue; x = (ivalue * (xmax - xmin)/(AppletWidth - 1)) + xmin; // Take the sine of that x y = Math.

small business web promotion

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small business web promotion