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Send a message $ echo 'Samba down for maintenance' | smbclient -M wizard Make a backup $ smbclient //wizard/C "" -N Tc archive.tar Query a print queue $ smbclient //wizard/hplaser c queue

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, , , ,...} {{{x11, y11, z11} {x12, y12, z12} ...}, {{x21, y21, z21} {x22, y22, z22},...}

EXAMPLE 19 The following generates a list of 169 vertices on the hyperboloid z = x 2 y 2 and connects them using

ListSurfacePlot3D. Note that the list must be flattened before it can be input into the command. (Compare with Problem 5.3.) list = Table[{x, y, x2 y2}, {x, 3, 3, .5}, {y, 3, 3, .5}]; ListSurfacePlot3D[Flatten[list,1], Axes True, BoxRatios {1, 1, 1}]

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Can we use L Hospital s rule to evaluate the limit of the sequence un n3 e n , n 1; 2; 3; . . . Explain. (1) Determine decimal approximations with at least three places of accuracy for each of the following p p irrational numbers. (a) 2; b 5; c 71=3 3 2 (2) The cubic equation x 3x x 4 0 has a root between 3 and 4. Use Newton s Method to determine it to at least three places of accuracy. Using successive applications of Newton s method obtain the positive root of (a) x3 2x2 2x 7 0, (b) 5 sin x 4x to 3 decimal places. Ans. (a) 3.268, (b) 1.131 If D denotes the operator d=dx so that Dy dy=dx while Dk y d k y=dxk , prove Leibnitz s formula Dn uv Dn u v n C1 Dn 1 u Dv n C2 Dn 2 u D2 v n Cr Dn r u Dr v uDn v where n Cr n are the binomial coe cients (see Problem 1.95, 1). r

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Samba doesn't natively support mounting CIFS/SMB file shares on a UNIX client. There is some support for mounted file shares with operating system-specific implementations like Linux smbfs. What Samba does offer is an experimental tool called smbwrapper that allows UNIX clients limited file operations on CIFS/SMB services. smbwrapper exploits a capability in some UNIX implementations that support dynamic loading of shared libraries. It is based on a loadable library, smbwrapper.so, that distinguishes between CIFS/SMB file operations and standard UNIX file operations. As of this writing the code has been tested on the following operating systems: Linux 2.0 with glibc2 (RH5.1), Linux 2.1 with glibc2, Solaris 2.5.1 with gcc, Solaris 2.6 with gcc, SunOS 4.1.3 with gcc, IRIX 6.4 with cc, and OSF1 with gcc.

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A surface of revolution is a surface obtained by rotating a curve about a given line. Although RevolutionPlot3D, discussed in Section 5.1, can draw surfaces rotated about the z-axis, the command SurfaceOfRevolution offers more flexibility. This command was available in previous versions of Mathematica and is now available either in the legacy package Graphics` or on the Web at library.wolfram.com/infocenter/MathSource/6824. If downloaded, the package SurfaceOfRevolution.m should be placed in the folder C:\Program Files\Wolfram Research\Mathematica\x.x\AddOns\LegacyPackages\Graphics Note: A warning will be displayed when this package is loaded. It may be safely ignored. To eliminate this message, execute the following prior to loading the package: Off[General obspkg] ; There are various forms of the command with several options.

4.89. 4.90.

SurfaceOfRevolution[f[x], {x, xmin, xmax}] generates the surface of revolution obtained by rotating the curve z = f(x) about the z-axis. SurfaceOfRevolution[f[x], {x, xmin, xmax}, {p, pmin, pmax}] generates the surface of revolution obtained by rotating the curve z = f(x) about the z-axis, for min max. SurfaceOfRevolution[{x[t], z[t]}, {t, tmin, tmax}] generates the surface of revolution obtained by rotating the curve defined parametrically by x = x(t), z = z(t), about the z-axis.

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Graphics` SurfaceOfRevolution[x2, {x, 0, 3}]; SurfaceOfRevolution[x2, {x, 0, 3}, {p, 0, 3o/2}];

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