| Construction Algorithm |
| 1 |
 |
Construct
a line AB as a given base of the rhombus. |
| 2 |
 |
Construct
a line BC so that AB = BC considering that C is the third vertex of the
rhombus. |
| 3 |
 |
Construct
a line parallel to AB that passes through point C. |
| 4 |
|
Construct
another line parallel to BC that passes through point A. |
| 5 |
 |
Generate
the intersection points between the last two constructed lines to find
the
fourth vertex of the rhombus. |
| 6 |
 |
Join
up the four points to get the required rhombus. |
| 7 |
 |
Switch
to
drag mode. Pick
a free element. Move it around to check your construction. |
| Construction Theorem |
| A rhombus is a parallelogram,
in which two adjacent sides are equal in length. |