EBK USING MIS
EBK USING MIS
10th Edition
ISBN: 8220103633635
Author: KROENKE
Publisher: YUZU
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Chapter 1.7, Problem 3SGDQ
Program Plan Intro

Password:

Sensitive information is present in every system or network and it requires authentication to open.

  • The authorization is provided by entering the password, identification number, and so on.
  • Password can be a string of character or number and it protects the system from the access of the unauthorized person.

Rule for creating a password:

The rules for creating password are:

  • Password should be changed often.
  • Password should not be guessable such as first name, last name and so on.
  • The length of the password should be minimum 8 characters or more in length.
  • It is good, if it has uppercase letters, lowercase letters, numbers, and special characters.
  • It should not be a familiar word or pharse.
  • It should not be common numbers like birth date and social security number.
  • Password should not be shared with others.

Example of Weak password:

The examples of weak password are “FirstName_123”, “mypassword”, “mobile_number” and “123456789”.

Example of strong password:

The password with the combination of uppercase letters, lowercase letters, numbers, and special characters are considered as strong password.

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1.) Consider the problem of determining whether a DFA and a regular expression are equivalent. Express this problem as a language and show that it is decidable. ii) Let ALLDFA = {(A)| A is a DFA and L(A) = "}. Show that ALLDFA is decidable. iii) Let AECFG = {(G)| G is a CFG that generates &}. Show that AECFG is decidable. iv) Let ETM {(M)| M is a TM and L(M) = 0}. Show that ETM, the complement of Erm, is Turing-recognizable. Let X be the set {1, 2, 3, 4, 5} and Y be the set {6, 7, 8, 9, 10). We describe the functions f: XY and g: XY in the following tables. Answer each part and give a reason for each negative answer. n f(n) n g(n) 1 6 1 10 2 7 2 9 3 6 3 8 4 7 4 7 5 6 5 6 Aa. Is f one-to-one? b. Is fonto? c. Is fa correspondence? Ad. Is g one-to-one? e. Is g onto? f. Is g a correspondence? vi) Let B be the set of all infinite sequences over {0,1}. Show that B is uncountable using a proof by diagonalization.
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Can you find the formula for an that satisfies the provided recursive definition? Please show all steps and justification
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