Total we have 26 upper + 26 lower case letters
So 52 letters
The password length is 9 letters.
So the number of password trails is

find the password trails, 9 position, only letters(upper and lower) you can't repeat the same letter
password has to be exactly 8 characters long. Must use: upper case letters- A, B, C,D...Z and lower case letters- a, b,c, d ..., z and digits- 0, 1,2, ..., 9 If A is the set of passwords with NO upper case letter and B is the set of passwords with NO lower case letter, then what is the size of |A ∪ B|?
A password consists of 4 letters among 26 lower-case English alphabet letters and 10 digits: 0,1,...,9. (i) How many different passwords that contain at least one digit can be formed? (ii) How many different passwords that contain at least one digit and at least one letter can be formed?
Write a new subroutine in assembly to convert the upper-case letters to lower-case letter. Example of lower case to upper is provided below: Let’s look at a subroutine to capitalize all the lower-case letters in the string. We need to load each character, check to see if it is a letter, and if so, capitalize it. Each character in the string is represented with its ASCII code. For example, ‘A’ is represented with a 65 (0x41), ‘B’ with 66 (0x42),...
A system requires passwords be made up of upper and lower case letters, digits, and punctuation symbols. How many bits of entropy are in a 6 character password? A 12 character password? Suppose your password is three 6-character words, made up of only lowercase letters. How much entropy is in such a password???
Using 26 letters (non-case-sensitive), how many password can be made if you can repeat letters for a password of 5 characters? Question 10 options: 11,881,376 65,780 7,893,600 358,800
How many 3 letter alphanumeric passwords can you generate if you can't begin or end the password with the letter O, but any digit can repeat within the password? Also, the password cannot be ABC?
If the password can contain upper/lower case letters, digits, or any of eight special symbols: (Note: leave answers in exponent or simplified factorial form) How many different 8-character passwords are possible if characters cannot be repeated?
Assume passwords are 10 characters long, and each character is either a lower case letter, upper case letter, or digit 0, . . . , 9. (a) How many possible passwords are there? (b) How many passwords are there with at least one upper case letter, and also never repeat a character? (c) How many passwords are the same written forwards and backwards?
discrete math. pls provide a clear
explanation. thanks
A password is required to be 12 to 16 characters in length. Characters can be digits (0-9), upper or lower-case letters (A-Z, a-z) or special characters. There are 10 permitted special characters. There is an additional rule that not all characters can be letters (i.e. there has to be at least one digit or one special character) ow many permitted passwords are there? Give your answer in un evaluated/un·simplified form and explain...
Introduction to Java programming You will create a secure password. Ask a user to enter first name and last name. (Allow for mixed case) Create a random integer from 10-99. Create the password string that consists of the upper case letter of the last letter of his/her first name, the random number, and the first three letters of his/her last name in lower case. Example someone with the name Rob Lee might have a password that looks like B56lee. Your...