A polygon with six angles that are all obtuse is known as a hexagon. Specifically, it can be classified as a convex hexagon if all its interior angles are less than 180 degrees, but still greater than 90 degrees. Such a hexagon would have angles that sum to 720 degrees, with each angle exceeding 90 degrees. An example would be a regular hexagon where each angle measures 120 degrees.
The number of inside obtuse angles in a polygon can vary depending on the specific type and shape of the polygon. However, a polygon can have multiple obtuse angles as long as the sum of the interior angles remains consistent with the formula ( (n - 2) \times 180^\circ ), where ( n ) is the number of sides. For example, a polygon could have 2, 3, or more obtuse angles, as long as the total angle measure is maintained. Thus, there is no fixed number of obtuse angles for all polygons.
A regular polygon of n sides (where n > 4) has n obtuse angles. Since there is no limit to the number of sides that a polygon can have, there can be no limit to the number of obtuse angles in a shape.
triangel
All obtuse angles is impossible- the sides wouldn't connect. If it has one (the most it could have), it is classified as obtuse _______ (name of polygon ex. triangle, hexagon, etc)
A shape with all angles greater than a right angle is called an obtuse polygon. The simplest example of such a shape is an obtuse triangle, which has one angle greater than 90 degrees. Additionally, any polygon with all angles exceeding 90 degrees, such as a convex polygon with obtuse angles, fits this description.
A hexagon has six angles. A regular hexagon has six angles and each one is equal in measure to 120 degrees. 120 degrees is an obtuse angle. Any regular polygon with at least 6 sides has at least 6 obtuse angles.
Obtuse angles.
The number of inside obtuse angles in a polygon can vary depending on the specific type and shape of the polygon. However, a polygon can have multiple obtuse angles as long as the sum of the interior angles remains consistent with the formula ( (n - 2) \times 180^\circ ), where ( n ) is the number of sides. For example, a polygon could have 2, 3, or more obtuse angles, as long as the total angle measure is maintained. Thus, there is no fixed number of obtuse angles for all polygons.
Parallelogram.
A regular polygon of n sides (where n > 4) has n obtuse angles. Since there is no limit to the number of sides that a polygon can have, there can be no limit to the number of obtuse angles in a shape.
A square
triangel
All obtuse angles is impossible- the sides wouldn't connect. If it has one (the most it could have), it is classified as obtuse _______ (name of polygon ex. triangle, hexagon, etc)
An obtuse triangle has 3 sides.
polygon
5
A shape with all angles greater than a right angle is called an obtuse polygon. The simplest example of such a shape is an obtuse triangle, which has one angle greater than 90 degrees. Additionally, any polygon with all angles exceeding 90 degrees, such as a convex polygon with obtuse angles, fits this description.