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# This is the main Samba configuration file. You should read the # smb.conf(5) manual page in order to understand the options listed # here. Samba has a huge number of configurable options (perhaps too # many!) most of which are not shown in this example # # Any line which starts with a ; (semi-colon) or a # (hash) # is a comment and is ignored. In this example we will use a # # for commentry and a ; for parts of the config file that you # may wish to enable # # NOTE: Whenever you modify this file you should run the command

A function has a relative or local maximum at c if there exists an open interval, I, containing c such that f(x) f(c) for all x in I. In other words, there exists an open interval containing c such that f(c) is the largest value of f for all x in this interval. A similar definition holds for a relative minimum. Unlike an absolute maximum (minimum), a function may have several relative maxima (minima). If a numerical approximation of their location is all that is required, the Mathematica commands FindMinimum and FindMaximum offer an efficient and convenient procedure.

6.84. 6.85.

FindMinimum[f[x], {x, x0}] finds the relative minimum of f(x) near x0. FindMaximum[f[x], {x, x0}] finds the relative maximum of f(x) near x0.

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As with FindRoot, the options AccuracyGoal and WorkingPrecision can be set if greater accuracy is desired. In addition, PrecisionGoal can be set to determine the precision in the value of the function at the maximum or minimum point. (Precision is the number of significant digits in the answer; accuracy is the number of significant digits to the right of the decimal point.)

The function f(x) = x + sin(5 x) has three relative maxima and two relative minima in the interval [0, ]. A quick look at its graph gives good approximations to their locations. f[x_] = x + Sin[5 x] ; Plot[f[x], {x, 0, o}]

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If u f x; y , v g x; y are di erentiable, prove that are considered independent in each partial derivative.

FindMinimum[f[x], {x, 1}]

0.902206}}

FindMinimum[f[x], {x, 2}]

@y @r @y @s 0, explaining which variables are independent. @r @x @s @x What notation could you use to indicate the independent variables considered If f x; y; r; s 0, g x; y; r; s 0, prove that

2.15884}} 0.354431}} 1.61107}}

"testparm" # to check that you have not many any basic syntactic errors. # #====================== Global Settings ========================== [global] # workgroup = NT-Domain-Name or Workgroup-Name, eg: REDHAT4 workgroup = MYGROUP # server string is the equivalent of the NT Description field server string = Samba Server # This option is important for security. It allows you to restrict # connections to machines which are on your local network. The # following example restricts access to two C class networks and # the "loopback" interface. For more examples of the syntax see # the smb.conf man page ; hosts allow = 192.168.1. 192.168.2. 127. # If you want to automatically load your printer list rather # than setting them up individually then you'll need this load printers = yes # you may wish to override the location of the printcap file ; printcap name = /etc/printcap # on SystemV system setting printcap name to lpstat should allow # you to automatically obtain a printer list from the SystemV spool # system ; printcap name = lpstat # It should not be necessary to specify the print system type unless # it is non-standard. Currently supported print systems include: # bsd, sysv, plp, lprng, aix, hpux, qnx ; printing = bsd # Uncomment this if you want a guest account, you must add this to /etc/passwd # otherwise the user "nobody" is used ; guest account = pcguest # this tells Samba to use a separate log file for each machine # that connects log file = /usr/local/samba/var/log.%m

FindMaximum[f[x], {x, 0.4}]

FindMaximum[f[x], {x, 1.5}]

6.87. 6.88. 6.89. 6.90.

FindMaximum[f[x], {x, 3}]

2.8677}}

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