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Q: You can make this number of tiles into only 2 rectangles?
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Related questions

How many rectangles can you build with a prime number of square tile?

Only 1 rectangle can be built with a Prime number of square tiles.


This number of tiles will make only one rectangle?

Assuming that you are asking about a rectangular or square tile, the answer is one--Squares are rectangles with sides of equal lenght.


How is making rectangles from square tiles help you define and identify prime numbers and composite?

If you can only make one rectangle, your number's prime. If you can make more than one, it's composite.


What number of tiles can form exactly five different rectangles if the number is between 50 and 100 and has only one prime factor?

80


How many different rectangles can you make with 5 tiles?

Using all five tiles, only one rectangle can be made. (1 tile wide by 5 tiles long) Using less than all five tiles, you could make six different rectangles. (squares are technically rectangles too.) The rectangles possible would be: 1 tile wide by 5 tiles long, 1 wide by four long, 1 wide by 3 long, 1 wide by 2 long, 1 wide by 1 long, and 2 wide by 2 long.


What number of tiles will make only one rectangle?

1


What number of tiles will make a rectangle that is 20 tiles wide?

How long is the rectangle? If the rectangle is only one tile long, then it will take 20 tiles.


How do you make 9 rectangles with only 6 popsicle sticks?

You can make 9 triangles but NOT rectangles.


What numbers of tiles can only make one rectangle?

Two tiles can only make one rectangle.


What are the dimensions of all the rectangles that can be made from 21 square tiles?

The only ones are (1 x 21) and (3 x 7) .


A mystery number is greater than 50 and less than 100 you can make exactly five different rectangles with the mystery number of tiles its prime factorization consists of only one prime number?

No single integer satisfies both requests. 80 is the only integer with exactly 5 factor pairs in that range, but it has two prime factors. 64 and 81 have one prime factor but 4 and 3 factor pairs respectively.


A mystery number is greater than 50 and less than 100 you can make exactly five different rectangles with the mystery number of tiles its prime factorization consists of only prime number what is it?

5 rectangles means 5 prime numbers in this number 64 = 25 = 64 x 1 = 32 x 2 = 16 x 4 = 8 x 8 : 4 rectangles 96 =24 x 3 = 32 x 3 = 16 x 6 = 8 x 12 = 4 x 24 = 2 x 48 = 1 x 96 : 6 rectangles 72 = 23 x 32 = 72 x1 = 36 x 2 = 18 x 4 = 9 x 8 = 3 x 24 : 5 rectangles!