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5.3 Obtain a graph of the saddle-shaped hyperboloid z = x 2 y 2 , 5 x 5, 5 y 5 in a cubic box. Draw the graph with and without a surface mesh.

SOLUTION (Graphs are placed side by side for comparison purposes.)

By de nition,

To debug a print share: Verify that the printer name is a valid entry in the printer configuration file with the testprns command: $ testprns <printer name> <printcap file> Try setting the print command parameter to do a simple cp of the incoming print file into a temporary file. You can then verify the output using and editor: print command = cp %s /tmp/print.tmp Make sure /dev/null is world writeable. Samba uses /dev/null to discard messages and extraneous output from the designated print command. Make sure that all the commands and scripts used in the various printer command parameters include absolute path names or are in Samba's $PATH environment. Check for problems in the /etc/printcap definition. Try connecting to the printer using smbclient. Once you have successfully connected, try printing a file: smbclient '\\server\printer' -P

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Plot3D[x2 y2, {x, 5, 5}, {y, 5, 5}, BoxRatios 1] Plot3D[x2 y2, {x, 5, 5}, {y, 5, 5}, BoxRatios 1, Mesh False]

5 0 5 20 5 20 0

20 5 0 5

d f x x g x x f x g x f f x g x g lim x!0 dx x f x x fg x x g x g g x f f x x f x g lim x!0 x & ' & ' g x x g x f x x f x lim f x x lim g x x!0 x!0 x x d d f x g x g x f x dx dx Another method: Let u f x , v g x . Then u f x x f x and v g x x g x , i.e., f x x u u, g x x v v. Thus

20 5 0 5

Summary

5.4 Draw the graph of the function f ( x , y) = sin x sin y for 2 x, y 2 . Label the x and y axes in terms of .

CHAP. 4]

Plot3D[Abs[Sin[x]Sin[y]], {x, 2 o, 2 o}, {y, 2 o, 2 o}, Ticks {{ 2 o, o, 0, o, 2 o},{ 2 o, o, 0, o, 2 o}, {0, 1}}]

1 2 0 2 0 2 2 0

5.5 Draw the graph of the surface z = 1 x 2 y 2 for 1 x, y 1. Do not draw axes or a surrounding box.

To set up Samba as a print server begin by setting the printing, printcap name, and load printers parameters to define the operating system type, identify the printer configuration file, and indicate whether you would like all printers added to the browse list: Printing = <os type>

d u u v v uv u v v u u v uv lim lim x!0 x!0 dx x x v u u dv du lim u v v u v x!0 x x x dx dx where it is noted that v ! 0 as x ! 0, since v is supposed di erentiable and thus continuous.

Plot3D[Abs[1 x2 y2], {x, 1, 1}, {y, 1, 1}, Axes False, Boxed False]

5.6 Graph the intersection of the paraboloid z = x 2 + y 2 with the plane y + z = 12. Obtain a front view and a side view.

SOLUTION (Graphs are placed side by side for easier comparison.)

Ans. (a) Yes; 4.41. 4.42. 4.43.

paraboloid = Plot3D[x2 + y2, {x, 5, 5}, {y, 5, 5}]; plane = Plot3D[12 y, {x, 5, 5}, {y, 5, 5}]; Show[paraboloid, plane, BoxRatios 1, PlotRange {0, 20}, PlotLabel "Default View"] Show[paraboloid, plane, BoxRatios 1, PlotRange {0, 20}, ViewPoint Front, PlotLabel "Front View"] Show[paraboloid, plane, BoxRatios 1, PlotRange {0, 20}, ViewPoint Left, PlotLabel "Left View"]

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Default View 5 0 5 20 15 10 5 0 5 0 5 5 5 0 5 0 5 0 5 5 5 0 0 5 5 5 0 20 15 15 10 10 Front View Left View 20

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