License plates in the great state of utah consist of 2 letters and 4 digits. both digits and letters can repeat and the order in which the digits and letters matter. thus, aa and a1a111 are different plates. how many possible plates are there?
question options:
non of the above
36^6
26^2x10^4x15
26x26x10x10x10x10

The correct option is 3.

Step-by-step explanation:

It is given that License plates in the great state of Utah consist of 2 letters and 4 digits.

Total number of letters (A,B,...,Z) = 26

Total number of digits (0,1,2..,9)= 10

Total ways to select a letter is 26 and total ways to select a digit is 10. So, total number of ways to select 2 letter and 4 digits is

Total ways to arrange these two 2 letter and 4 digits are

Because total number of places are 6. In which letter can be repeated 2 times and digit can be repeated 4 times.

Total possible plates are

Therefore the correct option is 3.

angle q= 92 degree

step-by-step explanation:

the solution is in the picture

when a quadrilateral is inscribed in a circle, the opposite angles are supplement to each other. in other words, the sum of the 2 angle is 180 degree