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What else can I help you with?
Rectangles are always sometimes or never squares?
sometimes
Are parallelograms always sometimes or never squares?
Sometimes they are.
Are two squares always sometimes or never similar?
Two squares are always similar. Similar figures have the same shape but can differ in size, and since all squares have equal angles (90 degrees) and their corresponding sides are in proportion (all sides are equal), any two squares meet the criteria for similarity. Thus, regardless of their size, any two squares will always be similar.
Are two hexagons always sometimes or never similar?
sometimes
Is an isosceles and a scalene triangle always sometimes or never similar?
Never
Rectangles are always sometimes or never squares?
sometimes
Are parallelograms always sometimes or never squares?
Sometimes they are.
Parallelograms are squares is that sometimes always or never true?
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.
Are two hexagons always sometimes or never similar?
sometimes
Are a scalene triangle and an isoceles triangles sometimes always or never similar?
Sometimes similar but it depends
Are two obtuse triangles sometimes always or never similar?
sometimes
Is an isosceles and a scalene triangle always sometimes or never similar?
Never
Are Two isosceles triangles are sometimes always or never similar to each other?
Sometimes.
Are two congruent pentagons either always sometimes and never similar?
If they are congruent they must be similar.
Will perfect squares always never or sometimes be irrational numbers?
Perfect squares will never be irrational numbers. A perfect square is the result of multiplying an integer by itself, which always yields a rational number. Since the square root of a perfect square is an integer, perfect squares are always rational. Thus, they cannot be irrational.
Will a parallelogram always sometimes or never be a square?
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.
Is two regular polygons always sometimes or never similar?
If they have the same nuber of sides (angles) then always. If not then never. So, overall, I suppose the answer is sometimes - depending on the number of sides.
