yes! except that gives the total sum of all the interior angles
so to find the angle of each interior angle
if n = number of sides
for a regular "n-gon"
each individual interior angle = \(\huge \frac{180*(n-2)}{n}\)
Falconmaster:
so 180 and what not over 10?
Angle:
yup
\(\huge \frac{180(10-2)}{10} \)
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Angle:
yes, 144
Falconmaster:
;-; it was 10
Falconmaster:
The polygon shown is a decagon with ten sides and ten angles. The sum of the exterior angles of a polygon equals 360°. Since it is a regular decagon, all the angles are congruent.
Find the measure of one exterior angle by the expression given below, in which n is the number of sides in the polygon.