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What polygons has the larger exterior angle?
A polygon with any number of sides can have an exterior angle that is larger than the corresponding interior angle. However, a triangle is the only regular polygon where the exterior angle is larger.
What is the formulas to finding interior and exterior angles of regular polygons?
Interior Angles: n-2 (n is number of sides) ____ 180 Exterior angles are always 360 degrees.
How do you find the number of side in a polygon if all you know is the sum of exterior angles?
No way. All polygons have the same sum of exterior angles.You need the sum of interior angles.
Why does all regular polygons of the same number of sides are similar to each other?
Because their interior and exterior angles are the same measurements.
Does the sum of exterior angles of a pentagon equal 300?
No, the sum of the exterior angles of any polygon, including a pentagon, is always 360 degrees, regardless of the number of sides. This is true for all polygons, meaning that the sum of the exterior angles of a pentagon is 360 degrees, not 300.
What polygons has the larger exterior angle?
A polygon with any number of sides can have an exterior angle that is larger than the corresponding interior angle. However, a triangle is the only regular polygon where the exterior angle is larger.
How do you find the number of side in a polygon if all you know is the sum of exterior angles?
No way. All polygons have the same sum of exterior angles.You need the sum of interior angles.
What is the formulas to finding interior and exterior angles of regular polygons?
Interior Angles: n-2 (n is number of sides) ____ 180 Exterior angles are always 360 degrees.
Why does all regular polygons of the same number of sides are similar to each other?
Because their interior and exterior angles are the same measurements.
Does the sum of exterior angles of a pentagon equal 300?
No, the sum of the exterior angles of any polygon, including a pentagon, is always 360 degrees, regardless of the number of sides. This is true for all polygons, meaning that the sum of the exterior angles of a pentagon is 360 degrees, not 300.
How do you Find the ratio of polygons?
You cannot because the question is too imprecise.For any regular polygon there are ratios of:number of sides to number of diagonals,number of sides to interior anglenumber of sides to exterior anglenumber of sides to sum of interior anglesnumber of sides to sum of exterior anglesinterior and exterior angleslength of side and arealengths of side and major diagonallength of sides and radius of circumcirclelength of sides and radius of inscribed circleThere are lots more possibilities. Some of these will also apply to irregular polygons but may vary from one case to another. Also, it is possible to have ratios between polygons with different numbers of sides.Thus, the answer depends on what you require and since you have not bothered to share that crucial bit of information, I cannot provide a more useful answer.There are
The measure of each exterior angle of a regulare octagon is?
45 degrees 360/8= 45 All regular polygons have an exterior sum of angles of 360 degrees, so simply divide this by the number of sides- but only if the shape is a regular polygon
What relationship can you find between the number of lines of symmetry and the number of sides in regular polygons?
i dont know man
What is the relationship between the exponent and the number of zeros?
what is the relation between number of zeros and exponents
You can give imei number and mobile number there is any way to know about any relation between mobile and sim?
i can give imei number and mobile number there is any way to know about any relation between mobile and sim i can give imei number and mobile number there is any way to know about any relation between mobile and sim i can give imei number and mobile number there is any way to know about any relation between mobile and sim
Do polygons have to have the same number of sides and vertices?
Yes, polygons have the same number of sides and vertices.
What is relation between number of roots and soil color?
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