The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.
If a square has an area of 12 square units, then as all its sides are the same length (by definition), each side will be √12 units longs, ie approx 3.46 units long.If you mean a Rectangle has an area of 12 square units and one side is 2.1 units long, then the other side is:area_rectangle = length × width→ width = area_rectangle ÷ length→ width = 12 units² ÷ 2.1 units→ width = 5 5/7 units ≈ 5.7 units.The "height" is approx 5.7 units long.
The area of square is : 1600.0
Assuming that the fact that it is a rectangle means that it cannot be a square, then it can have any value in the interval (0, 20.25) square units. This depends on whether the rectangle is a long thin shape or a near-square.
It is (3*sqrt(3)*s^2)/2 square units where the length of a side is s units long.
The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.The answer depends on the shape of the prism.If the prism has bases that are polygons with area B square units and perimeter P units, and if theprism is L units long, then the total surface area = 2B + PL square units.
2.6 (units) long, but 6.8 (units) wide contains an area of 17.68 (square units).
10 units.
The perimeter of a square is the sum of the lengths of its sides, while the area is the square of one of its sides. That is, if each side is S units long, then Perimeter = 4*S units and Area = S*S square units.
Each side of the square is 12 units long.12 x 12 = 144
If a square has an area of 12 square units, then as all its sides are the same length (by definition), each side will be √12 units longs, ie approx 3.46 units long.If you mean a Rectangle has an area of 12 square units and one side is 2.1 units long, then the other side is:area_rectangle = length × width→ width = area_rectangle ÷ length→ width = 12 units² ÷ 2.1 units→ width = 5 5/7 units ≈ 5.7 units.The "height" is approx 5.7 units long.
324 units
The area of a rectangle is length times width.In this case, it is 10 x 9 = 90 square units.
A shape with an area of 25 could be a square with side length 5 units, since the area of a square is calculated by squaring the length of one of its sides. It could also be a rectangle with dimensions 5 units by 5 units, or a circle with radius approximately 2.82 units (using the formula for the area of a circle, A = πr^2).
The area of square is : 1600.0
If each edge is 5 units long, then the total surface area is 5*sqrt(3) = 8.6603 square units, approx.
Assuming that the fact that it is a rectangle means that it cannot be a square, then it can have any value in the interval (0, 20.25) square units. This depends on whether the rectangle is a long thin shape or a near-square.