1*45
3*15
5*9
and the same rectangles turned through 90 degrees.
7
-- If the tiles are not square, then there's not enough information to answer the question.-- If the tiles are square, then the following rectangles can be made :1 x 482 x 243 x 164 x 126 x 8
You can make 1*24, 2*12, 3*8,4*6, 6*4,8*3, 12*2, or 24*1 rectangles with 24 tiles.
1 x 72 2 x 36 3 x 24 4 x 18 6 x 12 9 x 8
Give the dimension of each rectangle that can be made from the given number of tiles then use the dimension of the rectangle to list all the given factor pair for each number 24Read more: Give_the_dimension_of_each_rectangle_that_can_be_made_from_the_given_number_of_tiles_then_use_the_dimension_of_the_rectangle_to_list_all_the_given_factor_pair_for_each_number_24_32_48_4560_and_72
1x48 2x24 3x16 4x12 6x8
7
-- If the tiles are not square, then there's not enough information to answer the question.-- If the tiles are square, then the following rectangles can be made :1 x 482 x 243 x 164 x 126 x 8
You can make 1*24, 2*12, 3*8,4*6, 6*4,8*3, 12*2, or 24*1 rectangles with 24 tiles.
Its factors are: 1 2 3 4 6 8 12 and 24
There are three rectangles. 1 wide x 32 long 2 wide x 16 long 4 wide x 8 long.
14 tiles
1 x 72 2 x 36 3 x 24 4 x 18 6 x 12 9 x 8
1 x 60 2 x 30 3 x 20 4 x 15 5 x 12 6 x 10
Give the dimension of each rectangle that can be made from the given number of tiles then use the dimension of the rectangle to list all the given factor pair for each number 24Read more: Give_the_dimension_of_each_rectangle_that_can_be_made_from_the_given_number_of_tiles_then_use_the_dimension_of_the_rectangle_to_list_all_the_given_factor_pair_for_each_number_24_32_48_4560_and_72
To determine the number of rectangles that can be made using 24 tiles, we need to consider the different possible dimensions of rectangles. A rectangle can have a length and width ranging from 1 to 24, inclusive. Each unique combination of length and width will form a distinct rectangle, so the total number of rectangles can be calculated by summing the total number of combinations for each possible length and width. This can be done using the formula n(n+1)/2 for the sum of the first n natural numbers, where n is the total number of tiles (24 in this case).
The number of square tiles is always equal to factor pairs. As an example, imagine a rectangle that contains 8 squares - 2 rows of 4. 2 X 4 = 8. In other words, the dimensions of the rectangles are ALWAYS equal to a factor pair of the number of squares in the rectangle. A rectangle containing 24 squares could be made as 24x1, 12x2, 8x3, or 6x4.