There are white, red, and blue cars in a parking lot. The number of each color car is a factor of 36.

- There are twice as many white cars as red cars.
- The number of blue cars is twice that of black cars.
- The number of black cars is the product of two different prime numbers.
- The number of red cars is a square number that is not a multiple of 2.

If there are 45 cars in the parking lot, calculate how many cars of each color there are.

Black = 2 3 = 6 cars; Blue = 2 2 3 = 12 cars; Red = 3 2 cars; White = 2 9 = 18 cars; The number of each colour car is a factor of 36( blue, red, white); black + blue + red + white = 45 cars.

Answered by crisforp | 2024-06-24

45 cars. ;

Answered by repraiseds | 2024-06-24

There are 9 red cars, 18 white cars, 12 blue cars, and 6 black cars in the parking lot, totaling 45 cars. This distribution meets all the conditions laid out in the problem. Each number of cars is a factor of 36, and the relationships among car colors hold true.
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Answered by crisforp | 2024-10-01