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If you're working with rectangles, pick any width (must be greater than 4),
then make the length . . . (4 x width) divided by (width - 4).
Perimeter = 2L + 2W
Area = L W
W . . . . L . . . . P . . . . A
5 . . . . 20 . . . 50 . . . 100
6 . . . . 12 . . . 36 . . . 72
7 . . . .28/3 . . 322/3 . . 651/3
8 . . . . 8 . . . . 32 . . . . 64
9 . . . . 7.2 . . 32.4 . . . 64.8
10 . . .20/3 . . 331/3 . . 662/3
etc.
What else can I help you with?
Can a shape have the perimeter numerically twice the size of the area?
Yes it can. Because Area is EVERYTHING! And perimeter is only the outside.
Can you draw a shape that the perimeter is numerically twice the area?
Yes, a shape can be drawn where the perimeter is numerically twice the area. A classic example is a rectangle with dimensions 2 units by 1 unit. The perimeter of this rectangle is 2(2 + 1) = 6 units, while the area is 2 × 1 = 2 square units. Here, the perimeter (6) is indeed twice the area (2).
Can a shape have an perimeter numerically twice the size of the area?
Some do: a square 2 units on a side, for example, has area 4 units, perimeter 8.
Is it sometimes always or never true that the perimeter of a rectangle is numerically greater than its area?
Sometimes. Experiment with a small square and with a large square (though any shape rectangle will do). A square of 4 x 4 has a perimeter of 16, and an area of 16. A smaller square has more perimeter than area. A larger square has more area than perimeter.
Does a shape with a smaller perimeter always have a smaller area?
No, a shape with a smaller perimeter does not always have a smaller area. The relationship between perimeter and area depends on the specific shape in question. For example, a square with a perimeter of 12 units will have a larger area than a rectangle with the same perimeter. The distribution of perimeter and area varies based on the shape's dimensions and proportions.
Can a shape have the perimeter numerically twice the size of the area?
Yes it can. Because Area is EVERYTHING! And perimeter is only the outside.
Can you draw a shape that the perimeter is numerically twice the area?
Yes, a shape can be drawn where the perimeter is numerically twice the area. A classic example is a rectangle with dimensions 2 units by 1 unit. The perimeter of this rectangle is 2(2 + 1) = 6 units, while the area is 2 × 1 = 2 square units. Here, the perimeter (6) is indeed twice the area (2).
Can a shape have an perimeter numerically twice the size of the area?
Some do: a square 2 units on a side, for example, has area 4 units, perimeter 8.
How do you draw a shape in which is the perimeter numerically twice the area?
Well, isn't that a happy little challenge! To draw a shape where the perimeter is twice the area, you can start with a rectangle. Let's say the length is 4 units and the width is 1 unit. The perimeter would be 10 units (4+4+1+1) and the area would be 4 square units (4x1). Keep painting those shapes and exploring the joy of numbers!
Can you draw a shape that the area is numerically twice the perimeter?
No, but I can tell you that an 8 x 8 square has an area of 64 and a perimeter of 32.
Is it sometimes always or never true that the perimeter of a rectangle is numerically greater than its area?
Sometimes. Experiment with a small square and with a large square (though any shape rectangle will do). A square of 4 x 4 has a perimeter of 16, and an area of 16. A smaller square has more perimeter than area. A larger square has more area than perimeter.
What is a perimieter?
perimeter is when you have a shape and then you have your area and that is what is in the middle of the shape and perimeter is the edge of the shape.
Does a shape with a smaller perimeter always have a smaller area?
No, a shape with a smaller perimeter does not always have a smaller area. The relationship between perimeter and area depends on the specific shape in question. For example, a square with a perimeter of 12 units will have a larger area than a rectangle with the same perimeter. The distribution of perimeter and area varies based on the shape's dimensions and proportions.
What shapes perimeter is twice the area?
A shape where the perimeter is twice the area is a square. If we denote the side length of the square as ( s ), the perimeter ( P ) is ( 4s ) and the area ( A ) is ( s^2 ). Setting the perimeter equal to twice the area gives the equation ( 4s = 2s^2 ), which simplifies to ( s^2 - 2s = 0 ). This means ( s(s - 2) = 0 ), indicating that the side length can be 0 or 2, so a square of side length 2 has a perimeter of 8 and an area of 4, satisfying the condition.
Is perimeter and area the same?
No , perimeter is the measurement outside of the shape; the border. Area is the measurement of inside of the shape.
What is the shape for a figure to have a perimeter of 20 and an area of 18?
Perimeter and area are not sufficient to determine the shape of a figure.
What is area an perimeter?
Area is the amount of square units in a 2-D shape, and perimeter is the distance around a shape
