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How many sides does the largest shape have?
There is no limit to the number of sides that a polygon can have. Mathematically, a circle is equivalent to a polygon with an infinite number of sides.
How many sides does the largest polygon have?
There is no mathematical limit to the number of sides that a polygon can have. As the number of sides increases the polygon will become more and more like a closed curve - a regular polygon will become like a circle. The size of the polygon and accuracy of measurement will determine when it is no longer possible to distinguish between the polygon and the curve. Nevertheless, the two shapes will be mathematically different objects.
What is the polygon that has the most number of sides?
Technically, a polygon can have an unlimited number of sides.
A polygon has 12 sides how many vertices does the polygon have?
Twelve. The number of sides and vertices in a polygon are always the same.
How many sides as a polygon got?
It depends on the type of polygon; for example: if the polygon is a parallelogram; the number of sides is 4
How many sides does the largest shape have?
There is no limit to the number of sides that a polygon can have. Mathematically, a circle is equivalent to a polygon with an infinite number of sides.
Which polygon has the largest interior angle?
The polygon with the largest interior angle is a regular polygon, specifically a regular polygon with the greatest number of sides. In a regular polygon, all interior angles are equal, and the formula for calculating the interior angle of a regular polygon is (n-2) * 180 / n, where n is the number of sides. As the number of sides increases, the interior angle also increases. Therefore, a regular polygon with a very large number of sides will have the largest interior angle.
How many sides does the largest polygon have?
There is no mathematical limit to the number of sides that a polygon can have. As the number of sides increases the polygon will become more and more like a closed curve - a regular polygon will become like a circle. The size of the polygon and accuracy of measurement will determine when it is no longer possible to distinguish between the polygon and the curve. Nevertheless, the two shapes will be mathematically different objects.
What is the largest possible number of perpendicular sides in a polygon?
infinite
What is the largest number of sides of polygon intersection?
At most two sides of a polygon go through any point of intersection.
What is the largest possible number of parallel sides in a polygon?
The polygon may have 2n sides, where n is any whole number greater than 1
What is the largest polygon called and how many sides dose it have?
There is no such thing as a largest polygon, just as there is no largest number. You can always add one more to a number - or add one more side to get a bigger polygon.
What is the largest number of sides a polygon can have?
you can have just about as many as you pleas, just dont try to draw a polygon with 1 million sides
What is the largest number of sides a regular polygon can have?
Effectively, the answer is that a regular polygon could have an infinite number of sides. However, when the number of sides reaches a thousand or so there is very little difference to the naked eye between such a polygon and a circle. For information : Some of the early calculations for pi were based on the very small difference between a polygon with a very large number of sides and a circle.
What is the largest polygon?
There is no largest polygon - just as there is no largest number.
What is the polygon that has the most number of sides?
Technically, a polygon can have an unlimited number of sides.
How many sides does the polygon have?
Ah, polygons are like friends, they come in all shapes and sizes! A polygon can have any number of sides, as long as it has at least three straight sides and angles. So, whether it's a triangle with three sides or a dodecagon with twelve sides, each one is unique and special in its own way. Just like you and me, we all have our own special qualities that make us who we are.
