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It is in the angle itself because in an angle there is the interior (part) the inside of the angle and the exterior (part) outside the angle and the angle itself so the vertex is in the angle it self it is neither exterior or interior

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mel gedion batislaon

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3y ago

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Q: Is the vertex of an angle in its exterior?
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Related questions

What is the measure of an exterior angle adjacent to the vertex angle?

It is: 180-vertex angle = exterior angle


Is the measure of an exterior angle at the vertex of a polygon equals the measure of the adjacent interior angle?

No. The interior angle and exterior angle at the same vertex are supplementary. Each of them is (180 degrees minus the other). In rectangles (including squares), the interior and exterior angles at each vertex are both right angles.


Is the vertex of the angle in the interior of the angle?

No. It forms the angle and so is neither in the interior nor the exterior.


The exterior angle of a base angle in an isosceles triangle is 100 degrees What is the measure of the vertex angle?

20 degrees


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The sum of the exterior angles of a convex polygon which has sides and one angle at each vertex is 360 degrees.


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At each vertex of a triangle, an exterior angle of the triangle may be formed by extending ONE SIDE of the triangle.


An exterior angle at the base of an isosceles triangle measures 110 find the measure of the vertex angle?

40


The measure of an exterior angle at the vertex of a polygon equals the measure of the adjacent interior angle?

Very rarely.


What is the measure of each exterior angle one angle at each vertex of a regular hexagon?

60 degrees.


What does the Polygon Exterior Angle Sum Theorem say?

Theorem 6-1-2; Polygon Exterior Angle Sum Theorem:The sum of the exterior angle measures, one angle at each vertex, of a convex polygon is 360 degrees.


An exterior angle at the base of an isosceles triangle measures 130 find the measure of the vertex angle?

80 degrees.


What is the sum of the exterior angles of a polygon with 57 sides?

With exterior angles measured as in the related link (extending an imaginary line out from the vertex, so that the interior and exterior at the vertex add to 180°), the sum of exterior angles of any polygon is 360°: Interior / Exterior ______/............. Now if you are saying the exterior angle is all the way around the vertex, then you need to add 180° for each vertex. So 360° + 57*(180°) = 10620°.