In the case of a rectangle, you would maximize the area given the perimeter by making the dimensions equal. In other words, you would make the rectangle into a square. However, to truly maximize the area, you would make the perimeter a perfect circle.
In general you cannot find the perimeter of any shape if only the area is given.
The perimeter is 44 units.
Perimeter = 4 times the square root of the area.
Perimeter = 4*Side so that Side = Perimeter/4 Area of a rhombus = Side * Altitude so Altitude = Area/Side = Area/(Perimeter/4) = 4*Area/Perimeter
There is insufficient information to answer the question. For a given area, the perimeter depends upon the shape. For a given area, the circle will have the smallest perimeter. For polygons, regular polygons will have a smaller perimeter than an irregular one of the same area. Also, for regular polygons, the greater the number of sides, the smaller the perimeter.
If you are given the width and the perimeter, then figure out what the length is then calculate the area... hope this helps :)
In general you cannot find the perimeter of any shape if only the area is given.
The perimeter is 44 units.
Perimeter = 4 times the square root of the area.
Perimeter = 4*Side so that Side = Perimeter/4 Area of a rhombus = Side * Altitude so Altitude = Area/Side = Area/(Perimeter/4) = 4*Area/Perimeter
There is insufficient information to answer the question. For a given area, the perimeter depends upon the shape. For a given area, the circle will have the smallest perimeter. For polygons, regular polygons will have a smaller perimeter than an irregular one of the same area. Also, for regular polygons, the greater the number of sides, the smaller the perimeter.
Depending on the figure given you can find the area from the perimeter For example- If you have a square with a perimeter of 24, you divide 24 by 4 because all the sides of a square are congruent. In turn you will 6 as each side of the square The formula for the area of a square is side2 so you get 62 which is 36. The area is 36
You cannot. For a given area, an equilateral triangle will have the smallest perimeter but that perimeter can be increased - without limit - without increasing the area.
You cannot.
To maximize the area of a shape, you need to consider its dimensions and the constraints involved. For rectangles, for instance, a square provides the maximum area for a given perimeter. In calculus, you can use optimization techniques to find the maximum area by setting the derivative of the area function to zero and solving for critical points. Additionally, ensuring that the dimensions are balanced and efficient based on the specific shape can help achieve maximum area.
If the area is a square, 1/4 of the perimeter is the length of one side. That length squared is the area. The area will be the product of two numbers whose sum is half the perimeter.
make it spherical