The answer depends on the information that you have.
If you know a side (s) and an angle (A), then area = s^2*sin(A)
If you know the side (s) and height (h) then area = 1/2*s*h
John P. Mullen
The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).The area of a rhombus cannot be determined form its side lengths. The shape can be flexed into a square (when it has maximum area) to a long thin rhombus (when it has minimum area).
That will depend on the lengths of the diagonals of the rhombus which are of different lengths and intersect each other at right angles but knowing the lengths of the diagonals of the rhombus it is then possible to work out its perimeter and area.
Area of a rhombus: base times perpendicular height Or area of a rhombus: 0.5 times product of its diagonals
The area of a rhombus is calculated by multiplying the base x the vertical height.
56
The area of rhombus with diagonals 28Cm square and 28Cm is: 392 cm2
There is no general formula to "work out" a rhombus. It all depends on the information that you have and the information that you require.
136.952 square units
The maximum area for a rhombus occurs when the rhombus is a square, as all sides are equal in length. Since the sides of the rhombus are 25 cm each, the area of the square rhombus would be calculated by squaring the length of one of the sides, which is 25 cm, resulting in an area of 625 square cm. Thus, the maximum area for a rhombus with sides of 25 cm is 625 square cm.
it is impossible for a diagonal of a rhombus to be the same length as its perimeter
The diagonals of a rhombus cannot be the same size.