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A 3 x 8 rectangle

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Q: What shapes can you make with the area of 24 and perimeter of 22?
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What is the perimeter of 22cm and area?

There are a lot of different shapes with a perimeter of 22 cm, all with different areas. For example, a rectangle of 1 cm by 10 cm has an area of 10 sq. cm; a rectangle of 2 cm by 9 cm has an area of 18 sq. cm. Both have a perimeter of 22 cm. It depends on the shape.


What is area if perimeter is 22?

24


What is the area and perimeter of 22 feet wide and 9feet long?

Area = 22*9 = 198 square feet Perimeter = 22+22+9+9 = 62 feet


Do you multiply or add on perimeter?

Multiply for the area, add for the perimeter.


How do you get the perimeter of a given area?

The perimeter of an area is the length around the outside. For simple shapes such as a square or a circle, the answer is not difficult to calculate. For a square, (length x breadth) = the area. For a circle, pi times the diameter, or roughly, 22/7 x the diameter = the area. For a geographic area, such as say the perimeter of Florida, this is easiest to determine by actually measuring around Florida's border on a map with a small rolling wheel, that converts the distance it travelled into length.


The area and perimeter of 4ft and 7ft?

a - 28 p - 22


What is the perimeter of a rectangle when the area is 22?

The perimeter of a rectangle is not enough to determine its shape. Let B < 5.5 be the breadth of the rectangle and let L = (11 - B) be its length. Then perimeter = 2*(L + B) = 2*(11 - B + B) = 2*11 = 22. The choice of B was arbitrarily any number between 0 and 5.5. Therefore there are infinitely many shapes that will meet the requirements.


Can a rectangle have a smaller perimeter and also a greater area?

Yes. For instance, the rectangle measuring 1 by 10 has a perimeter of 22 and an area of 10, whereas the rectangle measuring 4 by 4 has a perimeter of 16 and an area of 16.


What is the perimeter of a rectangle when the area of a rectangle 22?

The area of a rectangle is not sufficient to determine its shape and therefore its perimeter. For example, each of the following rectangles has an area of 22 square units. But the perimeter, P, varies considerably. sqrt(22)*sqrt(22) : P = 4*sqrt(22) 2*11 : P = 26 1*22 : P = 46 0.1*220 : P = 440.2 0.01*2200 : P = 4400.02 0.001*22000 : P = 44000.002 As you may begin to see, there is no limit to the perimeter.


How would doubling the dimensions effect a parallelogram in perimeter and area?

When all of the linear dimensions are doubled . . .-- the perimeter is also doubled-- the area is multiplied by 22 = 4.


Can a rectangle have an area of 10 cm2 and a perimeter of 22 cm?

Yes.Yes.Yes.Yes.


If a perimeter is 22 ft what is rectangle with an area larger than 30?

5