The number of different passwords that are possible is:d. 6,760,000.
Based on the information given let the four numbers be:
Numbers=10,10,10,10Since alphabet has 26 letters let the 2 letters will be:
Letters=26,26Now let calculate the different passwords that are possible
Different passwords=10×10×10×10×26×26
Different passwords=6,760,000
Inconclusion the number of different passwords that are possible is:d. 6,760,000.
Learn more about passwords here:link
The number of different passwords that are possible is:d. 6,760,000.
Based on the information given let the four numbers be:
Numbers=10,10,10,10Since alphabet has 26 letters let the 2 letters will be:
Letters=26,26Now let calculate the different passwords that are possible
Different passwords=10×10×10×10×26×26
Different passwords=6,760,000
Inconclusion the number of different passwords that are possible is:d. 6,760,000.
Learn more about passwords here:link
Total number of characters in the computer password =7.
Number of letters used = 4 letters.
Total numbers used = 3 numbers.
There are 26 English alphabets.
For first character number of options = 26.
For second character number of options = 26.
For third character number of options = 26.
For fourth character number of options = 26.
For fifth character number of options(number from 0 to 9) = 10.
For sixth character number of options = 10.
For seventh character number of options = 10.
Therefore, total number of different possible passwords = 26× 26× 26× 26× 10×10×10= 456976000.Therefore, correct option is 3rd option c. 456,976,000.A, B, E
Step-by-step explanation:
Permutations are involved when order matters, as in lane assignment, passwords, and seating charts.
When the end result is a "group of 10 students", "3 employees", or "4 cashiers", clearly order does not matter. One student, employee, or cashier is as good as another in these cases.
A, B, E
Step-by-step explanation:
Permutations are involved when order matters, as in lane assignment, passwords, and seating charts.
When the end result is a "group of 10 students", "3 employees", or "4 cashiers", clearly order does not matter. One student, employee, or cashier is as good as another in these cases.
The answer is in the image
The answer is in the image
The answer is in the image
For every 8 cars there are 7 trucks
Therefore,
Cars:Truck=8:7
Answer is B)8:7
The answer is in the image
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