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A regular hexagon

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Q: What is a polygon with twice as many sides as a triangle and all your sides are the same length. what are you?
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Continue Learning about Other Math

If you fold a polygon half twice to make a rectangle what would the polygon look like?

the polygon would be a square


What is the perimeter in feet of a rectangle whose length is twice its width and whose width is 9 feet?

If the width is 9' and the length is twice that, the length is 18'; the perimeter is twice the length plus twice the width, which is 36' + 18' = 54 feet.


How do you calculate the length of a side of an equilateral triangle given the height?

Letting S represent the length of a side of an equilateral triangle having a height of 1 unit, then drawing a perpendicular from the mid point of a side to the opposite vertex creates a right triangle having sides 1, S, and ½S, with S being the hypotenuse of a right triangle. The square of the length of the hypotenuse of a right triangle is equal to the sum of the squares of the lengths of the other two sides; thus S2 = (H2 + (½)2S2) = 1 + ¼S2. Subtracting 1 from each side, S2 - 1 = ¼S2. Multiplying the terms on each side by 4, 4S2 - 4 = S2; subtracting S2 from each side, 3S2 - 4 = 0; adding 4 to each side, 3S2 = 4; dividing each side by 3, S2 = 4/3; Taking the square root of each side, S = 2/1.732 = 1.1547 The length of each side of an equilateral triangle is the product of 1.1547 x height. (Note: 1.1547 is twice the reciprocal of the square root of 3.) Example: if the height of an equilateral triangle is 30 cm, the length of each side will be 34.641cm (30 x 1.1547cm).


What is the surface area of a prism with a length of 15mm a height of 4 mm and a width of 3mm?

The surface area of a prism is twice the area of the end plus the area of all the sides. For a prism with a polygon cross-section the area of all the sides if given by the perimeter of the cross-section polygon multiplied by the length of the prism. Assuming you have a prism of cross-section that is a rectangle with sides 4 mm and 3 mm, and is 15 mm long (ie it is an oblong), its surface area is: → surface_area = 2 × (4 mm × 3 mm) + 2 × (4 mm + 3 mm) × 15 mm → surface area = 2 × 12 mm² + 14 mm × 15 mm = 234 mm²


The perimeter of a rectangular garden is 84 feet the length of the garden is twice the width?

If the perimeter is 84 feet and the length is twice the width, then the length will be 28 feet and the width will be 14 feet.

Related questions

You are a polygon with twice as many sides as a triangle all of your sides are the same length what are you?

a hexagon


What polygon has twice as many sides as another polygon but have fewer than 8 sides?

A hexagon and a triangle.


What is a polygon that has twice as many sides as another polygon that has fewer than 8 sides?

a hexagon ( triangle has 3 and a hexagon has 6)


I am a polygon with twice as many sides as a triangle all of my sides are the same lenght what am i?

A regular hexagon


What is a polygon that has twice as many sides as another polygon you have fewer than 8 sides what are you?

hexagon


How many sides are there in the polygon if the number of diagonals is twice as the number of sides?

A 7 sided polygon has 14 diagonals


A triangle has 3 sides draw a figure that has twice as many sides as a triangle?

square


What is the name of a polygon that has twice as many sides as a quadrilateral?

octagon-8 sides


What is a figure with twice as many sides as a triangle?

A figure with twice as many sides as a triangle would be a hexagon. Also known as a 6 sided figure.


What polygon has twice as many diagonals as sides?

An heptagon has 7 sides and 14 diagonals


How do i make a hexagon out of a single equilateral triangle?

First, draw the equilateral triangle ABC, and its altitude AI. Extend the sides AB and AC in such way that the extended parts to be equal in length with the length of these sides. Extend also the altitude AI in such way that the extended part to be twice in length as the altitude length. Label their end points , started from the point C, respectively with D, K, and G. From points D, K, and G, draw the parallel lines to BG, BC, and CD. Label their intersections respectively with E and F. A hexagon is formed, the hexagon BCDEFG, where its sides are equal in length with the length sides of the equilateral triangle ABC.


How do you use a straightedge and a compass to construct a triangle with 2 sides having the same length?

first draw your baseline, then set your compasses to say twice that length, then draw a circle of the same radius from each end of the baseline, use either intersection as the apex of your isosceles triangle.