Question

A number plate can be formed with two alphabets followed by two digits with no repetition. Then how many possible combinations can we get?

Answer 1

Answer:

Total number of combination for a number plate can we get=60840 ways.

Step-by-step explanation:

We are given that a number plate that is formed by two alphabet and two digits with  no repetition .

Total number of alphabet =26

First placed can be filled by number of ways=26

Second place can be filled by number of ways=26

Third place can be formed by number of way=10

Fourth place can be formed by number of ways =9

Therefore, the total number of ways can be we get =$26\times 26\times 10\times9$=60840 ways.

Hence, total number of combination for a number plate can we get=60840 ways.