The base of a parallelogram is defined as one of its sides, typically chosen for calculation purposes. Any side can serve as the base, but it is often the bottom side when the shape is drawn. The height of the parallelogram is the perpendicular distance from the chosen base to the opposite side. Together, the base and height are used to calculate the area of the parallelogram.
It does not. The perimeter of a parallelogram is a characteristic of the parallelogram. The orientation: which side is considered a base makes do difference whatsoever.
The base of a parallelogram is parallel to its opposite side.
The choice of the base of a parallelogram does change the area because the base is always the bottom line of parallelogram.
Yes, a parallelogram and a triangle can have the same base and area. If a triangle and a parallelogram share the same base and height, the area of the triangle will be half that of the parallelogram. However, if the triangle is formed by using one of the sides of the parallelogram as its base and the height is the same, they can have the same area. Thus, they can have the same base but will only have equal areas under specific conditions.
A square is an example of a parallelogram where both the base and height are the same as the lengths of its sides. In a square, each side acts as a base, and the height, which is the perpendicular distance from the base to the opposite side, is equal to the length of the side as well. Thus, in a square, both the base and height are the same.
It does not. The perimeter of a parallelogram is a characteristic of the parallelogram. The orientation: which side is considered a base makes do difference whatsoever.
The base of a parallelogram is parallel to its opposite side.
The choice of the base of a parallelogram does change the area because the base is always the bottom line of parallelogram.
Base 7m area 49 m2
A rectangle is a special form of parallelogram that has adjacent sides perpendicular to each other or all the inside angles are 90 degrees.
Area (of parallelogram) = b (base) x h (height)............divide each side by b to isolate hh = A/bPlug in numbers:h = 375/25h = 15cm
Yes, a parallelogram and a triangle can have the same base and area. If a triangle and a parallelogram share the same base and height, the area of the triangle will be half that of the parallelogram. However, if the triangle is formed by using one of the sides of the parallelogram as its base and the height is the same, they can have the same area. Thus, they can have the same base but will only have equal areas under specific conditions.
the bottom......
A parallelogram is a quadrilateral in which each of two sets of opposite sides consists of two parallel lines (or for math purists I should say, parallel line segments).
A parallelogram is not a statement that can be true or false.
base*height
Parallelogram = Base*Height Triangle = 0.5*Base*HeightParallelogram = Base*Height Triangle = 0.5*Base*HeightParallelogram = Base*Height Triangle = 0.5*Base*HeightParallelogram = Base*Height Triangle = 0.5*Base*Height