YES
Yes. Remember that rectangles and squares are both parallelograms. Square tiles are the most common. The next most common are rectangles. Both shapes can tessellate finite planes. Other parallelograms can tessellate infinite planes (or finite ones if you allow parts of the parallelogram along the edge of the plane.)
No but all parallelograms are trapezoids
No, but all parallelograms are trapezoids.
Yes, they will all tessellate an infinite plane.
Yes, a parallelogram can tessellate. Tessellation occurs when a shape can cover a plane without any gaps or overlaps, and parallelograms meet this criterion due to their opposite sides being equal and parallel. When arranged in a repeating pattern, parallelograms can fill a space completely, making them effective for tessellation. This property is why they are commonly used in various tiling designs and patterns.
No.
Yes. Remember that rectangles and squares are both parallelograms. Square tiles are the most common. The next most common are rectangles. Both shapes can tessellate finite planes. Other parallelograms can tessellate infinite planes (or finite ones if you allow parts of the parallelogram along the edge of the plane.)
No not all shapes tessellate.
they all tessellate because they all fit together
All squares are parallelograms, but all parallelograms are not squares.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
No but all parallelograms are trapezoids
No, but all parallelograms are trapezoids.
Yes, they will all tessellate an infinite plane.
Yes, a parallelogram can tessellate. Tessellation occurs when a shape can cover a plane without any gaps or overlaps, and parallelograms meet this criterion due to their opposite sides being equal and parallel. When arranged in a repeating pattern, parallelograms can fill a space completely, making them effective for tessellation. This property is why they are commonly used in various tiling designs and patterns.
No. All rhombi (rhombuses) are parallelograms but all parallelograms are not rhombi.