How many 15-digits passwords are possible if : Explain work
a) the digits can repeat.
b) the digits cannot repeat
How many 15-digits passwords are possible if : Explain work a) the digits can repeat. b)...
A 5-character password must start with a letter followed by 4 digits. How many passwords are possible? (Digits and letters may be repeated).
If passwords may contain lower case letters and digits, how many 6-character passwords start with the lower case letter 'a' or ends with the number '3'? Answer:
Suppose that passwords for an email provider: must be either 8 or 10 characters long are case-sensitive, can include digits, and can include any of 12 special characters cannot end in a special character must contain at least one capital letter, one digit, or one special character (can contain more than one, just must contain at least one) How many different passwords are possible? Show your work. Work on the back of this sheet and attach additional sheets as necessary....
A password consists of three letters followed by a two-digit number. (a) How many passwords are possible if there are no restrictions? 1757600 (b) How many passwords are possible if none of the letters or digits can be repeated? (c) What is the probability of guessing the password in one trial if there are no restrictions? O A. 0.0000007123 O B. 0.0000005690 O C. 0.2 O D. 0.798816568
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?
A computer password is required to be 9 characters long. How many passwords are possible if the password requires 2 letter(s) followed by 7 digits (numbers 0-9), where no repetition of any letter or digit is allowed? There are _________ possible passswords.
How many six-symbol computer passwords can be formed using the letters A to J and the digits 2 to 5? passwords Find the number of combinations. 8C4
A password consists of one letter followed by a five-digit number. A) How many passwords are possible if none of the letters or digits can be repeated? B) What is the probability of guessing the password in one trial if there are no restrictions? (To find the probability use the definition of classical probability.)
Suppose you have to create a password consisting of seven letters followed by two digits. The letters cannot be repeated but the digits can be repeated. a) How many possible such passwords can you create? b) If you insist on alternating consonants with vowels (do not count “y” as a vowel), starting and ending the string of letters with consonants, and making the two digits at the end a prime number greater than 23, then how many passwords can you...
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?