no
A circle.
Circle, square, triangle and rectangle of same perimeter. Which will have more area?? The circle will have the greatest area. For regular polygons, the greater the number of vertices, the greater the area. (And so, in the limit, the circle, with an infinite number of vetices, has the greatest area.)
no, the cimcumference is the perimeter of the circle and the area included what is inside of the circle, area can be used for all shapes
A circle
A square will. The only shape that can enclose more area with the same perimeter is a circle.
if your perimeter totals the same as 4 times pi then the maximum area that can be encompassed is equal to the perimeter. This is done by forming a circle. if you change the shape of the circle then the area will become smaller than the perimeter(circumference) if you make the circumference of the circle smaller then you will definitely decrease the area faster than you would the perimeter if you make the perimeter bigger then you will definitely increase the area faster than you would the perimeter.
As a perimeter is a measure of length and has different units to those measuring an area then it is the numerical value that is the same. CIRCLE : area = perimeter occurs when πr2 = 2πr = : r = 2 SQUARE : area = perimeter when d2 = 4d : d = 4, where d is the length of a side.
Circle. Test it. If circumference (perimeter of a circle) is 4 units, diameter will be 4/pi. 4/pi divided by two would be 2/pi, its radius. Since A=pi times r (radius) squared, A is about equal to 1.27 units. Now test a square with the same perimeter. The perimeter equals the side length times the number of sides. So P=l times n. The perimeter is 4, so its 4= 1 times 4. The area, A= sides squared, would be one squared, which equals one. So the area of the circle with the same perimeter is 1.27, while the area of the square with the same perimeter is 1. So the circle with the same perimeter has the greater area.
The perimeter of a circle is the same as its circumference!
The perimeter of a circle is the same as its circumference
That two different shapes may well have the same perimeter, but different areas. As an example, a 3 x 1 rectangle and a 2 x 2 rectangle have the same perimeter, but the area is different.