How Can A Regular Hexagon Be Folded To Show That It Has Reflectional Symmetry. Free unlimited access for 30 days, limited time only! O fold the hexagon along a line that creates a right angle at a vertex.

Fold the hexagon along a line that creates a right angle at a vertex. Most relevant text from all around web: Plz help me its very confusing i need help.
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[answer] how can a regular hexagon be folded to shown that it has reflectional symmetry? 3 axes that intersect the center and any of the vertices 120 views related answer jordan greene , m.s. How can a regular hexagon be folded to show…
How Can A Regular Hexagon Be Folded To Show That It Has Reflectional Symmetry?
Another option is to fold it along a line that connects the midpoints of opposite sides. How can a regular hexagon be folded to show that it has reflectional symmetry? Free unlimited access for 30 days, limited time only!
Education & Mathematics, Leahman College, Cuny (2003) Answered 2 Years Ago · Upvoted By Peter Ash
How can a regular hexagon be folded to show that it has reflectional symmetry? Folding a regular hexagon along a line that bisects two vertex angles (these angles will be opposite each other) will display reflectional symmetry. Another option is to fold it along a line that connects the midpoints of opposite sides.
How Can A Regular Hexagon Be Folded To Show That It Has Reflectional Symmetry?
You will learn more of these figures later (fig 14.5). The answer is to fold the hexagon along a line that bisects two vertex angles. Folding a regular hexagon along a line that bisects two vertex angles (these angles will be opposite each other) will display reflectional symmetry.
If We Fold The Regular Hexagon Along The Line Joining Any Vertex To The Midpoint Of The Other Side, Then Both The Halves Of The Shape Would Have Reflection Symmetry.
Fold the hexagon along a line that creates a right angle at a vertex. There is more than 1 way to fold a regular hexagon such that it has reflectional symmetry. O fold the hexagon along a line from a vertex to the midpoint of an opposite side.
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