Semi-Regular Tessellations Explained

This video tutorial explains semi-regular tessellations, which are tiling patterns made of two or more different regular polygons. Each vertex in these patterns must have the same arrangement of polygons. The video provides an example of a tessellation pattern and explains how to describe it using the number of sides of each shape. Viewers are encouraged to practice identifying patterns at vertices in various tessellations. The video concludes with a thank you message from Minati Maths.

What are semi-regular tessellations composed of?

• Only squares

• Irregular polygons

• Two or more different regular polygons

• Only one type of regular polygon

In a semi-regular tessellation, what must be consistent at every vertex?

• The pattern of polygons

• The number of polygons

• The size of the polygons

• The color of the polygons

How is the pattern of a semi-regular tessellation described using notation?

• By the area of each shape

• By the number of sides of each shape

• By the color of the shapes

• By the perimeter of each shape

Which of the following is an example of a pattern in a semi-regular tessellation?

• Hexagon, Hexagon, Hexagon

• Circle, Triangle, Triangle

• Pentagon, Circle, Square

• Square, Octagon, Octagon

What should you do after noting down the pattern at the vertex for each tessellation?

• Skip to the next video

• Pause the video and attempt the questions

• Submit your answers

• Watch the video again