There is no such thing as a nanogon. However, there is a geometrical figure called a nonagon. An interior angle of a nonagon can have any value between 0 and 360 degrees (except 180); the only restriction is that the sum of all nine interior angles of a nonagon is 1260 degrees.
A right angle is a angle with 90o
what angle does a hemisphere have what angle does a hemisphere have what angle does a hemisphere have
So basically , you have an right angle and another angle . You draw an right angle over the angle your looking at and if its smaller than the right angle then its an acute angle . If its bigger than the right angle then its a obtuse angle . GoodLuck!(;
A 190 degree angle is a reflex angle.
An obtuse angle has no complementary angle.
A nanogon is a polygon with one billion sides. To find the measure of each internal angle of a nanogon, you can use the formula for the internal angle of a regular polygon: ((n - 2) \times 180/n), where (n) is the number of sides. For a nanogon, this results in an internal angle of approximately 179.99999982 degrees.
Assuming you mean 1,120, because each angle in a nanogon is 140 degrees so the ninth angle is 140 as well. But if this is an irregular nanogon then...it`s still possible to figure out...your last angle would be 130 degrees.
360/9 = 40 degrees
First of all its not NANOGON its NONAGON......... A nonagon has 9 sides..
9
A nanogon has no diagonals because there is no such shape. A nonagon, on the other hand, has 9*(9-3)/2 = 27 diagonals.
"Nonagon". Also "enneagon".
I donno :P
A nonagon is a polygon with 9 sides
Never heard of a 'nanogon'. If you mean 'Nonagon'. note the spelling. The the exteriod angle is EXT Ang = 360 / 9 = 40 DEGREES. Remember for any REGULAR polygon the EXTETRIOR Angle is '360' divided by the given number of sides (n). Algebriacally. Ext. Ang = 360 / n
A nanogon is a theoretical geometric shape that has nine sides and nine angles. In a two-dimensional representation, it would resemble a polygon with nine straight edges connecting nine vertices. However, because it is not commonly used in practical applications, its visual representation is less familiar than that of more common polygons like triangles or squares. The term is primarily of interest in mathematical discussions rather than in everyday geometry.
Right angle, obtuse angle, acute angle, supplementary angle, complementary angle, interior angle, exterior angle, adjacent angle