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N(N-3)/2where N is the number of sides of a Polygon.
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Q: What is the relationship between diagonals to the number of sides?
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What is the relationship between the number of sides of a polygon and the number of diagonals?

Number of diagonals = 1/2*(n2-3n) where n = the number of sides of the polygon.


Relationship between diagonals and sides of a parallelogram?

p^2+q^2=2(a^2+b^2) where p,q=diagonals of the parallelogram a,b=sides of the parallelogram


What can you say about the relationship of the number of diagonals that can be drawn from each vertex of a polygon?

The formula for the number of diagonals is: 0.5*(n^2-3n) whereas 'n' is the number of sides of the polygon


What is the relationship between the number of sides and number of vertices in a shape?

relationship between the number of sides of afigure and the number of vertices


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


What is the total number of diagonals in a polygon with eight sides?

It has 20 diagonals


What is the number of diagonals with a number of 28 sides?

If it has 28 sides then it has 350 diagonals by using the formula 0.5(n^2 -3n) whereas 'n' means number of sides


Which polygon has number of sides is equal to the number of diagonals?

The five sided Polygon has 5 diagonals


The number of diagonals that can be drawn in a polygon with n sides can be determined by nn - 32 How many diagonals can be drawn in a polygon with 10 sides?

38 diagonals


Number of diagonals in shapes?

number of diagonals = n(n-3)/2 n - number of sides of the polygon


What is the formula for the number of diagonals from a vertex?

Number of sides - 2


How many diagonals in a 2-dimensional equilateral figure?

The number of diagonals in an equilateral figure can be calculated from the number of sides. If the number of sides is "S", then the number of diagonals would be S(S-3)/2 This becomes clear if you consider that there will be the same number of vertices as there are sides. From each vertex you can draw a diagonal to all vertices except the one you started from and the two adjacent ones (lines between the adjacent vertices and the starting point are sides of the figure, not diagonals). This gives you S·(S-3) but that would double count the diagonals since each diagonal can start at either vertex.