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Q: What is the total number of triangles inside a hexagon?
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How many triangles in a star inside a hexagon?

To determine the number of triangles in a star inside a hexagon, we need to consider the number of triangles formed by the lines connecting the vertices of the hexagon and the points where the lines of the star intersect. Each intersection point forms a triangle with two adjacent vertices of the hexagon. Therefore, if the star has n points of intersection, the total number of triangles would be n multiplied by 2. Additionally, we need to consider the triangles formed by the lines of the star itself, which would add n triangles to the total count. So, the total number of triangles in a star inside a hexagon would be 3n.


What is the total of angles inside a hexagon and pentagon?

Angles inside a hexagon = 6 Angles inside a pentagon = 5 Total = 11


How many triangles would it take to make hexagon?

To form a hexagon, you would need a total of 6 triangles. Each side of the hexagon would be made up of one triangle, so when you combine all six sides, it creates a hexagon. This is because a hexagon is a polygon with six sides and six angles, and each side is made up of a single triangle.


What is the total of the angles inside a hexagon?

each internal angle of a hexagon is 120 degrees therefore angles in a hexagon add up to 720 degrees


How do you find the total number of degrees in a hexagon?

A hexagon has six sides. Subtract that by two and you get four. Multiply 180 by 4 and you get 720. That is the total number of degrees in a hexagon. Hope this helped! The Anonymous Answerer


What is the total number of degrees in a hexagon?

i believe its 720 or 1080


What is the number of sides in a hexagon multiplied by the number of sides in a pentagon?

A hexagon has 6 sides, and a pentagon has 5 sides. Thus, if you were to multiply the number of sides of a hexagon with the number of sides of a pentagon, you would get a total number of 30 sides.


What is the recurrence relation of the number of triangles inside a triangle?

Well, it just so happens that I figured this out for whoever was wondering... When n is even, and n+1 is odd (obviously) Sn+1 = Sn + (n+2)(3n+2)/4 When n is odd, and n+1 is even (obviously) Sn+1 = Sn + (n+1)(3n+5)/4 These formulas are for the total triangles in something that looks like this... /\ /_\ /\ /\ /_\ /_\ /\ /\ /\ /_\ /_\ /_\ This triangle has n=3 and has 13 total triangles. The general formula for total triangles is hard to find. And because this question doesn't ask for the general solution for any n, I won't post it. It is really fun to find though... The solution is shown below... Total Number of triangles = (n*n) + ( (n) * (n-1) * (4n+1) / 2 ) where n = (k+1) /2. K is the number of triangles on the each side. In the above example k is 3. k = 1 -> Total Triangles = 1 k = 2 -> Total Triangles = 4.875 ~ 5 k = 3 -> Total Triangles = 13 k = 4 -> Total Triangles = 26.875 ~ 27 k = 5 -> Total Triangles = 48 k = 6 -> Total Triangles = 77.875 ~ 78 and so on....


How many trapezoids in a hexagon?

A hexagon has six sides, and each side can form a trapezoid when combined with an adjacent side. Therefore, there are six trapezoids that can be formed within a hexagon. Each pair of adjacent sides in a hexagon can be considered as the bases of a trapezoid, resulting in six unique trapezoids within the hexagon.


What is the total number of degrees of the interior angles in a hexagon?

360 degrees lad


What is the total number of diagonal lines for a hexagon?

The total number of diagonals for a convex (or concave) polygon, a hexagon being of the former type, is given by the equation (n2 - 3n)/2, where n is the number of sides of the polygon. A hexagon has 6 sides, so plugging the number 6 into the above equation for n, one finds that a hexagon has: [62 - 3(6)]/2 = (36 - 18)/2 = 18/2 = 9 diagonals.


What is the total number of degrees in a 16 sided polygon?

2520 to get this. You must get the number of sides(16) subtract it by 2, then multiply it by 180. Subtracting it by two is actually the number of triangles inside the polygon showing the possible number of all available non-intersecting diagonals. so in general. The number of non-intersecting triangles multiplied by 180 degrees.( which is the number of degrees in one triangle.