The answer depends on the other two vertices. Two vertices define an infinite number of parallelograms.
a) two different squares
They could be congruent, but not necessarily. It cannot be assumed that they are.
parallelograms, and rectangles (parallelograms)
Three biconditionals regarding parallel lines and transversals are: If two lines are parallel, then corresponding angles formed by a transversal are congruent. If a transversal intersects two lines such that alternate interior angles are congruent, then the lines are parallel. If two lines are cut by a transversal and the same-side interior angles are supplementary, then the lines are parallel.
If in a quadrilateral, there are two pairs of parallel sides, then it will be a parallelogram, and If in a quadrilateral, two pairs of opposite sides are of the same lengths, then it will be a parallelogram
The answer depends on the other two vertices. Two vertices define an infinite number of parallelograms.
a) two different squares
They could be congruent, but not necessarily. It cannot be assumed that they are.
If two parallelograms are similar then the corresponding angles are EQUAL.
parallelograms, and rectangles (parallelograms)
A rhombus has four sides that are all equal. Different types of parallelograms and quadrilaterals are two examples of a rhombus.
A square and a rhombus are two special forms of parallelograms.
parallelograms have two sets of parallel lines trapezoids do not
parallelopipidum
Parallelograms are made up of two pair of parallel sides
No.