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Q: If a license plate consists of four digits how many licenses could be created having at least one repeated digit?
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How many 3 letter and 3-digit license plates can Uncle Pennybags make with no repeated digits or letters?

11,232,000


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.


What is the probability of getting a license plate that has a repeated letter or digit if you live in a state that has three numerals followed by two letters followed by three numerals?

This is one minus the probability of having no repeated letters. The probability of having no repeated numbers is 10/10 x 9/10 x 8/10 x 7/10 x 6/10 x 5/10 which equals 0.1512. The probability of having no repeated letters is 26/26 x 25/26 = 0.96153846153846153846153846153846 These multiplied together gives 0.14538461538461538461538461538462 1 minus this is 0.85461538461538461538461538461538 And so the probability of having a repeater letter or digit is roughly 0.855


How can I find out what I need to do to register my DBA?

Every business needs one or more federal, state or local licenses or permits to operate. Licenses can range from a basic operating license to very specific permits (e.g. a permit to sell alcohol). Regulations vary by industry, state and locality, so it's very important to understand the licensing rules where your business is located. Not complying with licensing and permitting regulations can lead to expensive fines and put your business at serious risk.


How can you create a license plate that consists of two letters followed by three digits The letters cannot repeat but the digits may How many such license plate codes can be formed?

If the license plate code consists of (letter-1)(letter-2)(digit-1)(digit-2)(digit-3), and the letters may not repeat, and the digits may repeat, then: There are 26 choices for (letter-1, and for each of those ... there are 25 choices for (letter-2), and for each of those ... there are 10 choices for (digit-1), and for each of those ... there are 10 choices for (digit-2), and for each of those ... there are 10 choices for (digit-3). The total number of choices is: (26 x 25 x 10 x 10 x 10) = 650 x 1,000 = 650,000

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