In geometry, what is a maximum area formula?

Answer by  drmeehan (25)

In geometry, the maximum area of a rectangle with a given perimeter would be the area of an equilateral rectangle (square). To find this, you would divide the perimeter in four, giving you the length of one side of the square, and then multiply the number times itself. A formula for this would be (perimeter/4)^2=maximum area.

Answer by  Clement (1453)

I assume that the question is what is the maximal area that can be enclosed by a rope of a given length L. Then, the shape with the maximal area is a circle. Area of the circle A is pi*R*R where R is the radius. Since L = 2*pi*R we calculate R = L/(2*pi) and A = (L*L)/(4*pi).

Answer by  UpwardBoundPrecalcTutor (128)

A maximum area formula is an area formula determined subject to a constraint. For example, find the maximum retangular area that can be enclosed by 4000 feet of fence.

Answer by  unni (259)

maximum area formula is the volume of the given picture like cube, cylinder what ever it gives. that is the base area * height