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What is the Definition an interior angle of a polygon?
A polygon is a closed plane figure bounded by straight sides. Since it is a closed surface, it has an interior (inside) and an exterior (outside). The interior angle of a polygon is the angle formed by two adjacent sides such that the angle is facing the interior of the polygon.
What is the angle of rotation if you know how many vertices a figure has?
A figure can be rotated through any angle of your choice.
Is a cube an angle why or why not?
Cube is an 3-dimensional geometric figure and not an angle.
The set of all points outside an angle?
exterior of the angle
How do you figure the angle of a triangle?
Get a...PROTRACTOR!
Were statues of the roman god Jupiter found outside of temples?
figure it out
How do you name a angle?
angle is the tilt of a figure
What is the Definition an interior angle of a polygon?
A polygon is a closed plane figure bounded by straight sides. Since it is a closed surface, it has an interior (inside) and an exterior (outside). The interior angle of a polygon is the angle formed by two adjacent sides such that the angle is facing the interior of the polygon.
What is the angle of rotation if you know how many vertices a figure has?
A figure can be rotated through any angle of your choice.
Is a cube an angle why or why not?
Cube is an 3-dimensional geometric figure and not an angle.
What is an angle of symmetry?
The least angle at which the figure may be rotated to coincide with itself is the angle of symmetry.
What a six angle figure?
Hexagon.
How do you figure the angle of a triangle?
Get a...PROTRACTOR!
The set of all points outside an angle?
exterior of the angle
How do you find the smallest angle of rotational symmetry for a figure?
If you can rotate (or turn) a figure around a center point by fewer than 360° and the figure appears unchanged, then the figure has rotation symmetry. The point around which you rotate is called the center of rotation, and the smallest angle you need to turn is called the angle of rotation. This figure has rotation symmetry of 72°, and the center of rotation is the center of the figure:
The figure formed when two rays share a common endpoint?
It is a angle It is an angle
Angle-Side-AnglePostulate in Figure?
The Angle-Side-Angle postulate can be used to prove congruence between two triangles. However, for this particular question, there is no figure available to develop that proposition.
