No. The information is not sufficient to determione the area. You can "squash" the parrallelogram and so reduce its area at will.
The height and longer diagonal do not provide enough information to calculate the sides.
This is a parallelogram.
No, the sides of a parallelogram do not have to be the same length. A parallelogram is defined by having opposite sides that are equal in length and parallel, but adjacent sides can be of different lengths. Therefore, while the opposite sides are equal, a parallelogram can have varying lengths for its adjacent sides.
Adjacent sides of a parallelogram can be of different lengths.
You cannot. A parallelogram can be flexed: the angles can be altered without affecting the lengths of the sides.
A parallelogram or a rectangle would fit the given description
The height and longer diagonal do not provide enough information to calculate the sides.
This is a parallelogram.
No, the sides of a parallelogram do not have to be the same length. A parallelogram is defined by having opposite sides that are equal in length and parallel, but adjacent sides can be of different lengths. Therefore, while the opposite sides are equal, a parallelogram can have varying lengths for its adjacent sides.
Adjacent sides of a parallelogram can be of different lengths.
You cannot. A parallelogram can be flexed: the angles can be altered without affecting the lengths of the sides.
It depends on what the 4 measures given are! If they are the lengths of the sides of a parallelogram, the question cannot be answered.
No only their opposite are sides equal in lengths but a square and a rhombus has 4 sides of equal lengths
When it has 4 sides of the same lengths
The opposite sides of a parallelogram are of equal length.
Is it not a parallelogram in which the adjacent sides are of different/unequal lengths ?
The same as the first two.