[Solved]Discrete Structure Problem See Someone Else Already Asked Question Got Question Answered M Q37246511

This is a discrete structure problem. I see someone else alreadyasked this question and got their question answered. I’m lookingfor a different response.

Here are the three ways of tiling the plane with equal sized regular polygons. Equilateral triangles have angles of 600 and 6 x 60#2 3600 Squares have angles of 900 and 4×90° 360 Regular hexagons have angles of 120° and 3 x 120 360 If instead we mix and match regular polygons, we have several options. One famous example often seen in tiling patterns has two octagons and one square at each corner which also adds up to 3600, 2 x 135+90. One way to describe the pattern is that every octagon has four neighboring octagons on the top, bottom, left and right edges. And the other four edges have squares as neighbors. Mixing and matching the given angles below, there are eight ways to add up to 360° if we stipulate that more than one type of polygon must be used in each pattern. (In practice, one of these combinations does not lead to a tiling of the plane.) Find the eight combinations using the given polygons. Equilateral triangle: 60o angle Regular pentagon: 1080 angle Regular decagon: 144° angle Square: 90o angle Regular hexagon: 120e angle Regular dodecagon: 150o angle Combination # 1: Combination # 2: Combination # 3 Combination # 4: Combination # 5 Combination # 6: Combination # 7 Combination # 8: Show transcribed image text Here are the three ways of tiling the plane with equal sized regular polygons. Equilateral triangles have angles of 600 and 6 x 60#2 3600 Squares have angles of 900 and 4×90° 360 Regular hexagons have angles of 120° and 3 x 120 360 If instead we mix and match regular polygons, we have several options. One famous example often seen in tiling patterns has two octagons and one square at each corner which also adds up to 3600, 2 x 135+90. One way to describe the pattern is that every octagon has four neighboring octagons on the top, bottom, left and right edges. And the other four edges have squares as neighbors. Mixing and matching the given angles below, there are eight ways to add up to 360° if we stipulate that more than one type of polygon must be used in each pattern. (In practice, one of these combinations does not lead to a tiling of the plane.) Find the eight combinations using the given polygons. Equilateral triangle: 60o angle Regular pentagon: 1080 angle Regular decagon: 144° angle Square: 90o angle Regular hexagon: 120e angle Regular dodecagon: 150o angle Combination # 1: Combination # 2: Combination # 3 Combination # 4: Combination # 5 Combination # 6: Combination # 7 Combination # 8:

Expert Answer

---

Answer to This is a discrete structure problem. I see someone else already asked this question and got their question answered. I’… . . .