16 sq cm.
Suppose the original square had sides of x cm. Then the folded rectangle has pairs of sides of length x and x/2 cm. The perimeter is 2(x + x/2) = 3x.
So 3x = 12 so that x = 4 and the area of the original square, with sides of 4 cm is 16 sq cm.
The distance round a closed figure is the perimeter.
To find the perimeter of a figure, add all the lengths of the edges of the figure. The sum of the sides is the perimeter.
Ballsacks
The distance around a closed plane figure is called the perimeter. The perimeter of a figure can be calculated by adding together the lengths of each side.
i am pretty sure it's perimeter but I'm not to sure Yes, it is perimeter, and if the figure is circular, it is also the circumference.
Divide the irregular figure into manageable pieces and work out their individual areas, sum the areas to that of the original figure. Measure the perimeter.
44 x 1.5 = 66.
The distance round a closed figure is the perimeter.
29 unitsSince each side is increased by two units, and there are seven sides, then each side will be affected.The total effect will be (+2 units) x (7 sides)=+14units for the 7 sidesSince the original perimeter is 15, then15+14=29The perimeter is 29 units.
perimeter.
To find the perimeter of a figure, add all the lengths of the edges of the figure. The sum of the sides is the perimeter.
how does translation a figure vertically affect the coordinates of its vertices
The new resulting figure after transformation depends on the specific type of transformation applied, such as translation, rotation, reflection, or scaling. Each transformation alters the original figure's position, orientation, or size while maintaining its fundamental shape and properties. To determine the exact resulting figure, details about the transformation parameters and the original figure are necessary. Without that information, it's impossible to specify the new figure accurately.
If the figure is 2-dimensional, it is called the perimeter.
The resulting figure after a transformation is the new shape or position of a geometric figure following operations such as translation, rotation, reflection, or dilation. This transformation alters the original figure's size, orientation, or position while maintaining its fundamental properties, such as angles and relative distances. For example, a triangle might be rotated 90 degrees, resulting in a triangle that is oriented differently but still congruent to the original.
Add all sides together to get the perimeter.
x2=y