Sure !
-- The sides of every rhombus are always congruent.
-- If you make the angles congruent, then you have a special kind of rhombus called a "square".
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No, it is not possible.
All angles of a parallelogram are not necessarily congruent. A parallelogram means that the opposite sides run in straight lines that don't intersect. An example is a rectangle or square. Length of sides DO NOT determine if opposite angles are congruent. As long as opposite sides do not intersect each other at any point (if you continue to draw the lines), then the angles diagonal from each other are the same.
This describes a rectangle. It has four sides, four right angles, and its opposite sides are parallel, but the adjacent sides are not equilateral (congruent). If a quadrilateral has four right angles, it will be either a square or a rectangle. With the four right angles, it cannot be anything else. Draw a line segment. Now draw another one at a right angle to the first one. Now draw a third line segment at a right angle from the second one, and make this one the same length as the first one. Then draw the last segment to close the figure. It will have fours sides, and it will have four right angles. It will also have two pairs of parallel sides.
It's a square.
you can`t if you did it would be a square