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.)
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.
Yes, they will all tessellate an infinite plane.
No
No.
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.)
every quadrilateral will tessellate the plane? true or false
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.
Yes, they will all tessellate an infinite plane.
It is possible to tessellate a plane with squares, triangles, and hexagons. To tessellate something means to cover it with repeated use of a single shape, without gaps or overlapping.
No
circles and octagon do not tessellate as they overlap each other or leave spaces between them.
Yes, a parallelogram and an isosceles triangle can tessellate together. This is possible because the angles of the parallelogram can be matched with the angles of the isosceles triangle in a way that allows the shapes to fit together without any gaps. By carefully arranging the triangles and parallelograms, they can cover a plane completely, demonstrating their compatibility in tessellation.
no * * * * * Actually, the answer is YES.
There are decagonal shapes which will tessellate the plane.