Match the following terms with their definition:
I. Blog
II. Microblog
III. Blogger
IV. Google AdSense
V. Google AdWords
A. Someone posting messages on a blog.
B. Short for Web log.
C. Google serves as an advertising middle man.
D. Allows any user to display advertisements on their website.
E. Blog entries are smaller.
B, E, A, D, C
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From a privacy perspective, which is the more desirable information gather policy, opt-in or opt-out? Justify your answer.
What will be an ideal response?What will be an ideal response?
Write a script that takes the name of a directory as an argument and searches the file hierarchy rooted at that directory for zero-length files. Write the names of all zero-length files to standard output. If there is no option on the command line, have the script delete the file after displaying its name, asking the user for confirmation, and receiving positive confirmation. A –f (force) option on the command line indicates that the script should display the filename but not ask for confirmation before deleting the file.
What will be an ideal response?
A VMM is commonly known today as a ________ .
Fill in the blank(s) with the appropriate word(s).
For the starting permutation [3, 57, 64, 54, 1, 35, 98], what are the steps to bubble sort into a sorted arrangement of [1, 3, 35, 54, 57, 64, 98]?
a. [3, 57, 64, 54, 1, 35, 98] -> [3, 57, 54, 1, 35, 64, 98] -> [3, 54, 1, 35, 57, 64, 98] -> [3, 1, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] b. [3, 1, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] -> [3, 57, 64, 54, 1, 35, 98] -> [3, 57, 54, 1, 35, 64, 98] -> [3, 54, 1, 35, 57, 64, 98] c. [1, 3, 35, 54, 57, 64, 98] -> [3, 57, 64, 54, 1, 35, 98] -> [3, 1, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] -> [3, 57, 54, 1, 35, 64, 98] -> [3, 54, 1, 35, 57, 64, 98] d. [1, 3, 35, 54, 57, 64, 98] -> [3, 54, 1, 35, 57, 64, 98] -> [3, 57, 64, 54, 1, 35, 98] -> [3, 1, 35, 54, 57, 64, 98] -> [1, 3, 35, 54, 57, 64, 98] -> [3, 57, 54, 1, 35, 64, 98] -> [1, 3, 35, 54, 57, 64, 98]