Let's restrict ourselves to integers.
1 x 11
2 x 10
3 x 9
4 x 8
5 x 7
6 x 6
6 rectangles, 6 x 6 is the greatest area
area = 144 square units perimeter = 48 units
Squares are rectangles. Draw a 2 unit square.
Infinite in number, from a 4 x 4 square to 0.0000001 x 7.9999999 etc
Could be anything as long as side x and side y are as such: x + y = 8 A square with sides of 4 units would indeed work.
There are an infinite number of rectangles with this perimeter. The "whole number" sides could be (5 x 1), (4 x 2) or (3 x 3), but (5½ x ½) or (3¼ x 2¾) etc would fit the description.
area = 144 square units perimeter = 48 units
Let's restrict ourselves to integers. 1 x 17 2 x 16 3 x 15 4 x 14 5 x 13 6 x 12 7 x 11 8 x 10 9 x 9 9 rectangles, 9 x 9 is the greatest area
Squares are rectangles. Draw a 2 unit square.
The smallest is just over 40 units. At 40 units it is no longer a rectangle but a square. There is no largest perimeter.
Type your answer here... give the dimensions of the rectangle with an are of 100 square units and whole number side lengths that has the largest perimeter and the smallest perimeter
1 unit x 5 units2 units x 4 units3 units x 3 units
Infinite in number, from a 4 x 4 square to 0.0000001 x 7.9999999 etc
Could be anything as long as side x and side y are as such: x + y = 8 A square with sides of 4 units would indeed work.
Perimeter = 2 x (width + length)⇒ 12 = 2 x (width + length)⇒ width + length = 6⇒ the rectangles could be:1 by 52 by 43 by 3[A square is a rectangle with equal sides.]
There are an infinite number of rectangles with this perimeter. The "whole number" sides could be (5 x 1), (4 x 2) or (3 x 3), but (5½ x ½) or (3¼ x 2¾) etc would fit the description.
1 x 5 2 x 4 3 x 3
There are three possibilities.. 1 x 12... 2 x 6 & 3 x 4