COMPUTER SYSTEMS&MOD MSGT/ET SA AC PKG
COMPUTER SYSTEMS&MOD MSGT/ET SA AC PKG
3rd Edition
ISBN: 9780134671123
Author: Bryant
Publisher: PEARSON
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Chapter 11, Problem 11.13HW
Program Plan Intro

IP addresses:

  • The IP address denotes an unsigned integer that is 32-bit.
  • The IP addresses is been stored by network programs in IP address structure.
  • The addresses present in IP address structure are stored in network byte order.
  •  An unsigned 32-bit integer is transformed from host byte order to network byte order by “htonl” function.
  • An unsigned 32-bit integer is transformed from network byte order host byte order by “ntohl” function.
  • The IP address is presented to humans in a form known as “dotted-decimal” notation.
    • Each byte is been represented by its corresponding decimal value and is separated by a period from other bytes.

Passing program arguments to server:

  • The arguments for “GET” requests are passed in the URI.
  • The character “?” separates filename from the arguments.
  • The character “&” separates each argument.
  • The arguments do not allow spaces in it.

Server passes arguments to child:

  • The server calls “fork” to create a child process and calls “execve” to run program in child’s context once it receives a request.
  • The child process sets CGI environment variable values.
  • The “adder” program can reference it at run time using “getenv” function of linux.

Output is sent by child:

  • The dynamic content of a CGI program is to be sent to standard output.
  • A CGI program sends dynamic content to standard output.
  • It uses “dup2” function for redirecting standard output to connected descriptor associated with client.
  • The result written to standard output by CGI program, it goes directly to client.

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4. Suppose that the average number of cars abandoned weekly on a certain highway is λ = 1.68. Approximate the probability that there will be (a) No abandoned cars in the next week. (b) At least 2 abandoned cars in the next week. Hint: Model the problem with a Poisson random variable.
od The probability mass function of a discrete random variable X is given by P(X = 1) = {} x=1,2,3,4 10 otherwise (a) Draw the probability mass function (PMF) of this random variable. (b) Draw the cumulative distribution function (CDF) of this random variable. (c) What is P{2< x <4}? Write it in terms of the CDF. (d) What is E[X]? (e) What is Var[X]? (f) What is E[X (6-X)]? (g) What is Var[3X - 2]?
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