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There are 26 different letters that can be chosen for each letter. There are 10 different numbers that can be chosen for each number. Since each of the numbers/digits that can be chosen for each of the six "spots" are independent events, we can multiply these combinations using the multiplicative rule of probability.
combinations = (# of different digits) * (# of different digits) * (# of different digits) * (# of different letters) * (# of different letters) * (# of different letters) = 10 * 10 * 10 * 26 * 26 * 26 = 103 * 263 = 1000 * 17576 = 17,576,000 different combinations.
What else can I help you with?
How many different license plates are possible with two letters followed by three digits?
For every letter there are 26 possibilities, for every digit, 10. Multiply all of this together (26 x 26 x 10 x 10 x 10) = 676,000.
How many 9 digit combinations are there from 1 to 20-?
There are 167960 9 digits combinations between numbers 1 and 20.
How many different car license plates can be made using three letters followed by three digits if no letter can be repeated and zero cannot be used as the first digit?
Number of possible groups of 3 letters = 26 x 25 x 24 = 15,600. For each of these . . .Number of possible groups of 3 digits = 9 x 9 x 8 = 648 .Total number of possible distinct plates = 15,600 x 648 = 10,108,800
How many combinations for numbers 1248?
To calculate the number of combinations for the numbers 1248, we need to consider all possible arrangements of the four digits. Since all the digits are unique, there are 4 factorial (4!) ways to arrange them. This equals 4 x 3 x 2 x 1 = 24 combinations.
How many license plate combination are possible if you can use 3 letters and 2 digits?
This depends on if you want repeats or not (or the state you are in) with repeats it is: 26x26x26x10x10= 1,757,600 without repeats it is: 26x25x24x10x9=1,560,000
How many license plates can be made using either three digits followed by three letters or three letters followed by three digits?
35,152,000 (assuming that 000 is a valid number, and that no letter combinations are disallowed for offensive connotations.) Also, no letters are disallowed because of possible confusion between letters and numbers eg 0 and O.
How many license plates can be made using either two uppercase English letters followed by four digits or two digits followed by four uppercase English letters?
How many license plates can be made using either two uppercase English letters followed by four digits or two digits followed by four uppercase English letters?
In a certain state fishing licenses are in the form of LLL NN where L stands for a letter of the alphabet and N stands for a one-digit number from 0 to 9. How many possible fishing license outcomes?
The fishing license format is LLL NN, which consists of three letters followed by two digits. There are 26 letters in the English alphabet, so for the letters, there are (26^3) possible combinations. For the digits, since there are 10 possible digits (0-9), there are (10^2) combinations. Therefore, the total number of possible fishing license outcomes is (26^3 \times 10^2 = 17,576 \times 100 = 1,757,600).
Where is your plate type located on your drivers license?
In most states, the number itself tells those who need to know what kind of license it is. In California, most cars and trucks have a digit, three letters and three more digits. A commercial truck plate has a letter followed by six digits, and there are other combinations for big trucks, trailers, and other categories.
How many license plate combinations can be made using three letters and four numbers you may use the numbers and letters more than once.?
To calculate the number of license plate combinations using three letters and four numbers, we consider the possibilities for each part separately. There are 26 letters in the English alphabet, so for three letters, there are (26^3) combinations. For the four numbers, using digits 0-9, there are (10^4) combinations. Therefore, the total number of combinations is (26^3 \times 10^4), which equals 17,576,000 combinations.
How many license plates are possible if two letters are to be followed by four digits?
(26) x (26) x (10,000) = 6,760,000
How many license plates are possible if you can use 2 letters and 4 can repeat and can't use 0?
To calculate the number of possible license plates with 2 letters and 4 digits (where digits can repeat and 0 cannot be used), we first determine the options for letters and digits. There are 26 letters in the English alphabet and 9 possible digits (1-9). Therefore, the total number of combinations is (26^2) for the letters and (9^4) for the digits. Calculating this gives (26^2 = 676) and (9^4 = 6561). Multiplying these together results in (676 \times 6561 = 4,433,556) possible license plates.
If a license plate consists of two letters followed by four digits how many different plates are possible?
If all letters and numbers are allowed, the possibilities are 26x26x10x10x10x10. So: 6760000 different plates.
If automobile license plates consist of two letters followed by four digits how many different license plates ae possible if letters and numbers can be repeated?
There are 26 possible letters and 10 possible numbers. The number of license plates possible is then 26*26*10*10*10*10 = 6760000.
How many license plates are possible if four letters are to be followed by two digits?
it 26 to the power 4 and then 99 for the numbers figure that out add the two together
How many license plates can be made using either two or three uppercase English letters followed by either two or three digits?
An infinite number. You did not constrain your scenario to have no repeating patterns. Would you care to try again? If you want unique combinations: (262 + 263) * (92 + 93) = 14,784,120
How many license plates can be made using either three uppercase English letters followed by three digits or four?
To calculate the number of possible license plates, we consider two formats: three uppercase letters followed by three digits, and four uppercase letters. For the first format (3 letters + 3 digits): There are 26 choices for each letter and 10 choices for each digit, resulting in (26^3 \times 10^3). For the second format (4 letters): There are 26 choices for each letter, resulting in (26^4). Adding these together gives the total number of license plates: (26^3 \times 10^3 + 26^4).
