how many drifferent 5 letter passwords can be made when three lowercase letters are chosen from 26 lower case letters 1 up
Question
How many drifferent 5 letter passwords can be made when three lowercase letters are chosen from 26 lower case letters , 1 uppercase letter from 26 upper case letters and 1 number chosen from ten numbers
290
likes
1451 views
Answer to a math question How many drifferent 5 letter passwords can be made when three lowercase letters are chosen from 26 lower case letters , 1 uppercase letter from 26 upper case letters and 1 number chosen from ten numbers
Total number of passwords = (Number of choices for lowercase letters) * (Number of choices for uppercase letter) * (Number of choices for number)
Total number of passwords = 26^3 * 26 * 10
Total number of passwords = 17,576 * 26 * 10
Total number of passwords = 4569760
Therefore, there are 4569760 different 5-letter passwords that can be made
Frequently asked questions (FAQs)
What is the value of the opposite side (O) given an angle of 45 degrees (A) and the adjacent side (A) measuring 10 meters?
+
What is the sum of the basis vectors represented by u = (2, -3) and v = (5, 7)?
+
What is the limit of (3x^2 + 2x - 5)/(2x^2 + x + 3) as x approaches 4?