A license plate has six characters. Two characters are letters, two characters are numbers (0-9), and two characters can be a letter or a number. The letters and numbers can repeat. NOTE: There are 26 letters in the alphabet.
How many different license plates can be made?
plates
What is the probability of getting a plate with ABC123 or 123ABC?
P(ABC123 or 123ABQ)
er as a reduced fraction using / for the fraction bar.)

I think its 507 :)->-<

Brainliest

1)Number of different license plates can be made =17576×100×260=456976000

2)Probability of getting a plate with abc123 or 123 abc=0.0000004

Given that :-A license plate has six characters.

As three characters are letters ∴ ways of these 3 letters into the plate with repetition = 26×26×26=17576 ways

and  two characters are numbers (0-9 - total 10 characters)∴ways of these 2 numbers into the plate with repetition=10×10 =100 ways

and one character is a letter or a number=26×10=260

So number of different license plates can be made =17576×100×260=456976000

Now Probability of getting a plate with abc123 or 123 abc

=P(abc123 or 123abc)=P(abc123)+P(123abc)-P(abc123)×P(123abc)=1/456976000+1/456976000-1/456976000×1/456976000

=1/456976000(1+1-1/456976000)

=1/456976000(2-0.0000002)=2/456976000=0.0000004

Probability of getting a plate with abc123 or 123 abc=0.0000004

idk lol xd

step-by-step explanation:

ez do it yourself lazy

dalila is incorrect. the whisker on the left is very long, going all the way out to 5. the whisker goes from 5 to 30, so it has a spread of 25. the rest of the box plot values are closer together, so 5 is an outlier