Fundamental Counting Principle and Probability Paul is making a passcode. The requirements are: 33 digits from 00 to 99, followed by 22 letters from AA to MM (1313 letter options), followed by 11 special character from the set {{ !, @, #, $, % }} . How many different ways are there to make a passcode? Use the information above and below to determine the probabilities. Enter your answers as percents rounded to four decimal places. A passcode meeting these requirements is randomly assigned. a) What is the probability the special character is $? b) What is the probability that the 33 digits are all more than 33? c) What is the probability the letters are the same?
Fundamental Counting Principle and Probability Paul is making a passcode. The requirements are: 33 digits from 00 to 99, followed by 22 letters from AA to MM (1313 letter options), followed by 11 special character from the set {{ !, @, #, $, % }} . How many different ways are there to make a passcode? Use the information above and below to determine the probabilities. Enter your answers as percents rounded to four decimal places. A passcode meeting these requirements is randomly assigned. a) What is the probability the special character is $? b) What is the probability that the 33 digits are all more than 33? c) What is the probability the letters are the same?
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter0: Preparing For Algebra
Section0.11: Simple Probability And Odds
Problem 13E
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| Fundamental Counting Principle and |
| Paul is making a passcode. The requirements are: 33 digits from 00 to 99, followed by 22 letters from AA to MM (1313 letter options), followed by 11 special character from the set {{ !, @, #, $, % }} . How many different ways are there to make a passcode? |
| Use the information above and below to determine the probabilities. Enter your answers as percents rounded to four decimal places. |
| A passcode meeting these requirements is randomly assigned. a) What is the probability the special character is $? b) What is the probability that the 33 digits are all more than 33? c) What is the probability the letters are the same? |
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