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.
One to one.
As I understand it, the number of factor pairs is equal to the number of rectangles.
7
More information is needed because it can have many dimensions such as:- 1*18 = 18 2*9 = 18 3*6 = 18
You can't tell the dimensions if you only know the area. There are an infinite number of different rectangles that all have the same area.
Number of factor pairs = number of rectangles
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.
One to one.
If you can compile a complete list of all different rectangular models with sides of integer length for a number then their lengths and breadths represent its factors.
As I understand it, the number of factor pairs is equal to the number of rectangles.
One rectangle for each factor pair.
A rectangular number sequence is the sequence of numbers of counters needed to construct a sequence of rectangles, where the dimensions of the sides of the rectangles are whole numbers and change in a regular way. The individual sequences representing the sides are usually arithmetic progressions, but could in principle be given by difference equations, geometric progressions, or functions of the dimensions of the sides of previous rectangles in the sequence.
The answer depends on the number of tiles.
22 x 1 11 x 2
18
dont know dont care
7