identify whether each statement is always sometimes or never true
A square has 4 right angles
a square has two pairs of parallel sides
a parallelogram has four congruent sides
a parellelogram has 4 right angles
a parellelogram has two pairs of congruent opposite sides
A square has 4 right angles - Always true (A square is a special type of rectangle, which always has 4 right angles)
A square has two pairs of parallel sides - Always true (A square has 2 pairs of parallel sides, opposite sides are always parallel)
A parallelogram has four congruent sides - Sometimes true (A parallelogram can have congruent sides, but it is not a requirement)
A parallelogram has 4 right angles - Never true (A parallelogram does not have right angles unless it is a rectangle)
A parallelogram has two pairs of congruent opposite sides - Sometimes true (A parallelogram can have congruent opposite sides, but it is not a requirement)
wrong
I apologize for the incorrect response. Let me correct the statements:
A square has 4 right angles - Always true (All angles in a square are right angles)
A square has two pairs of parallel sides - Always true (Opposite sides of a square are parallel)
A parallelogram has four congruent sides - Never true (A parallelogram can have opposite sides of equal length, but all four sides are not necessarily congruent)
A parallelogram has 4 right angles - Never true (A parallelogram does not have right angles unless it is a rectangle)
A parallelogram has two pairs of congruent opposite sides - Sometimes true (A parallelogram can have congruent opposite sides, but it is not a requirement)
A parallelogram has two pairs of congruent opposite sides - Sometimes true (A parallelogram can have congruent opposite sides, but it is not a requirement)
===== Always true