Yes, for example a 4'x6' and 8'x3' rectangle have the same square units because 4'x6'=24 square feet and 8'x3'=24 square feet, while the perimeter of the 4'x6' rectangle is 20' the perimeter of the 8'x3' rectangle is 22'
Thee different rectangles with an area of 12 square units are 3 by 4, 2 by 6 and 1 by 12.
2 by 6 1 by 6
To find the different rectangles with an area of 32 square units, we need to consider the factor pairs of 32. The pairs are (1, 32), (2, 16), (4, 8), and their reverses, giving us the dimensions of the rectangles: 1x32, 2x16, 4x8, and 8x4. However, since the order of dimensions does not create a new rectangle, we have four unique rectangles: 1x32, 2x16, and 4x8. Thus, there are three distinct rectangles with an area of 32 square units.
area = 144 square units perimeter = 48 units
Squares are rectangles. Draw a 2 unit square.
Thee different rectangles with an area of 12 square units are 3 by 4, 2 by 6 and 1 by 12.
2 by 6 1 by 6
To find the different rectangles with an area of 32 square units, we need to consider the factor pairs of 32. The pairs are (1, 32), (2, 16), (4, 8), and their reverses, giving us the dimensions of the rectangles: 1x32, 2x16, 4x8, and 8x4. However, since the order of dimensions does not create a new rectangle, we have four unique rectangles: 1x32, 2x16, and 4x8. Thus, there are three distinct rectangles with an area of 32 square units.
area = 144 square units perimeter = 48 units
The following rectangles all have perimeters of 12: 1 by 5 1.2 by 4.8 1.4 by 4.6 1.6 by 4.4 1.8 by 4.2 2 by 4 2.3 by 3.7 2.5 by 3.5 2.8 by 3.2 3 by 3 There are an infinite number more.
Squares are rectangles. Draw a 2 unit square.
50
3 or 6, depending on whether rectangles rotated through 90 degrees are counted as different. The rectangles are 1x12, 2x6 3x4 and their rotated versions: 4x3, 6x2 and 12x1.
1 x 5 2 x 4 3 x 3
Infinitely many.
Area of a rectangle in square units = length*width
None, other than that if the area is x square units, the perimeter must be greater than or equal to 4*sqrt(x) units. It is possible to construct a rectangle for each and every one of the infinitely many values greater than 4*sqrt(x) units. Consequently, there can be no relationship as suggested by the question.