It is sometimes true that two parallelograms are similar.
The could be congruent, or dissimilar in that one is not an enlargement of the other.
Sometimes * * * * * Never. A parallelogram has two pairs of equal angles opposite one another. A trapezoid does not.
-- A parallelogram is always a quadrilateral. -- A quadrilateral is sometimes a parallelogram.
Not always, sometimes two obtuse triangles are similar and sometimes they are not similar.
opposite angles of all parallelograms are always equal.
Sometimes similar but it depends
Parallelograms are squares is sometimes true. Squares are parallelograms is always true. Rhomboids are parallelograms is also always true. So not all parallelograms are squares but some are.
Sometimes they are.
Sometimes * * * * * Never. A parallelogram has two pairs of equal angles opposite one another. A trapezoid does not.
-- A parallelogram is always a quadrilateral. -- A quadrilateral is sometimes a parallelogram.
Yes. Parallelograms are always quadrilaterals.
Some parallelograms are squares - the ones which are equiangular (have equal angles) and are equilateral (have equal side lengths). All squares are parallelograms, but only some parallelograms are squares.
Not always, sometimes two obtuse triangles are similar and sometimes they are not similar.
Never, honey. Just because a parallelogram has those fancy opposite sides that are parallel, doesn't mean it automatically becomes a rectangle. Rectangles have those nice right angles, while parallelograms can be all slanted and sassy. So, keep those shapes in check, darling.
opposite angles of all parallelograms are always equal.
A rectangle is sometimes a square, but not always. When it is, it's also a rhombus. A rhombus is sometimes a square, but not always. When it is, it's also a rectangle. A square is always a rhombus and always a rectangle. Rectangles, rhombera, and squares are always parallelograms and quadrilaterals.
no
yes * * * * * Never. A parallelogram has two pairs of equal angles opposite one another. A trapezoid does not.