it is 3 obtuse angles.
A pentagon has five obtuse internal angles in plan view. i.e. looking down on it from above. A pentagon has five obtuse internal angles in plan view. i.e. looking down on it from above.A regular 5 sided pentagon has 5 equal interior obtuse angles of 108 degrees
five
A regular pentagon has 5 exterior acute angles each of 72 degrees and 5 interior obtuse angles each of 108 degrees
It has two obtuse angles
a pentagon has 5 angles. In a regular pentagon, there are no right angles. Each angle is 72 degrees. In a irregular pentagon, there may be right angles...not sure how many..depends on how you draw it
A regular 5 sided pentagon has 5 equal interior obtuse angles of 108 degrees
five
5 obtuse and if you count back and forth there are 10
Hi A pentagon has 540 degrees and five sides. If it is a regular pentagon, then each angle is 108 degrees. An obtuse angle is greater than 90°. A pentagon can be constructed with 2 obtuse angles and 3 non-obtuse (either acute or right) angles. Example: if it had 3 angles of 90° = 270°. 540° - 270° = 270°, which would be split between 2 angles (each between 90° and 180°).
It could have four if it is concave.
A regular pentagon has 5 exterior acute angles each of 72 degrees and 5 interior obtuse angles each of 108 degrees
A regular pentagon has 5 exterior acute angles each of 72 degrees and 5 interior obtuse angles each of 108 degrees
A pentagon: 5 sides.
No, it is not possible to have a pentagon with 2 obtuse angles and 3 acute angles. In a pentagon, the sum of all interior angles is always 540 degrees. If there are 2 obtuse angles (each greater than 90 degrees), the sum of these two angles alone would be more than 180 degrees, leaving insufficient room for the other three angles to be acute (less than 90 degrees).
It has two obtuse angles
There are 5 angles in a pentagon.
Irregular or not, a pentagon is a pentagon. Whether it is the normal format, or a random arrangement, a pentagon will always have 5 sides, there for, 5 angles.A general rule of thumb for the next problem you have of this nature, the number of interior angles are almost always the same as the number of edges.ANSWER: 5 angles:)