you can split a regular hexagon into 6 triangles
The hexagon can be split into 8 equal trapezoids by creating a smaller hexagon (exactly one half the size) within the hexagon. Draw lines through the center of the hexagon from opposing vertices, and connect the midway points. The space between the two hexagons is filled by six equal trapezoids, and the smaller hexagon bisects to form two more. (see the related link for drawing)
... do you mean 2 feet? >>" 2/3=split 3ft in2 3 pieces ,then take 2 of them.
Simple; It's the Hexagon (Hexa=6)
No, a parallelogram is not a hexagon.
How do you get two thirds of a hexagon
you can split a regular hexagon into 6 triangles
A 6 sided hexagon can be split into 4 triangles
The surface area of a hexagon is the same as its area. You will normally need to split the hexagon into triangles, find their area and sum these.
Draw lines from every other angle that meet in the center.
thirds
The hexagon can be split into 8 equal trapezoids by creating a smaller hexagon (exactly one half the size) within the hexagon. Draw lines through the center of the hexagon from opposing vertices, and connect the midway points. The space between the two hexagons is filled by six equal trapezoids, and the smaller hexagon bisects to form two more. (see the related link for drawing)
Divide it into 72 pieces, group them into groups of 8. DoNe
Obviously homework, so I'll give you some pointers:Assuming it is a regular hexagon then:Draw in all three diagonals of the hexagon - this will split the hexagon into 6 equilateral triangles.Sum the areas of the triangles to give the area of the hexagon.Use Pythagoras or trigonometric ratios to find the altitude of the triangles; the base of the triangles is the length of the side of the hexagon.
Start off by drawing 4 whole boxes. Shade all of them in completely. Draw another box of the same size, but split it into thirds. Shade in 2 of those thirds.
split it into thirds and let everybody have some.
Split it into 2 30- 60- 90 triangles (split it in half) then times the short leg ( the side of the hexagon) by the square root of 3 for the apothem (4 x \/3 = apothem)