Given: A password for a system is PINE963$&apple, which is not a strong password. To find:Â The reason why PINE963$&apple cannot be treated as a strong password. Solution: PINE963$&apple is not a strong password because this password contains words that can be easily guessed by an attacker. A strong password contains at least 16 characters. The password should not contain words that can be found in a dictionary. The password: PINE963$&apple, has two dictionary words PINE and apple. A strong password contains a combination of uppercases and lowercases letters, numbers, and symbols. A strong password does not use adjacent keys present on the keyboard.

MINDTAP COMPUTING FOR ANDREWS' A+ GUIDE

9th Edition

ISBN: 9781305944558

Author: ANDREWS

Publisher: Cengage Learning

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Concept explainers

Cryptography

Cryptography is a term used in computer science to describe secure information and communication techniques that transform messages in difficult-to-decipher ways using mathematical concepts and a set of rule-based calculations known as algorithms.

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Chapter 18, Problem 4RTB

Explanation of Solution

Given:

A password for a system is PINE963$&apple, which is not a strong password.

To find:Â The reason why PINE963$&apple cannot be treated as a strong password.

Solution:

PINE963$&apple is not a strong password because this password contains words that can be easily guessed by an attacker.

A strong password contains at least 16 characters.

The password should not contain words that can be found in a dictionary. The password: PINE963$&apple, has two dictionary words PINE and apple.

A strong password contains a combination of uppercases and lowercases letters, numbers, and symbols.

A strong password does not use adjacent keys present on the keyboard.

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Chapter 17, Problem 2TC

Chapter 18, Problem 12RTB

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Considering the TM example of binary sum ( see attached)do the step-by-step of execution for the binary numbers 1101 and 11. Feel free to use the Formal Language Editor Tool to execute it; Write it down the current state of the tape (including the head position) and indicate the current state of the TM at each step.

I need help on inculding additonal code where I can can do the opposite code of MatLab, where the function of t that I enter becomes the result of F(t), in other words, turning the time-domain f(t) into the frequency-domain function F(s):

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