Find the measure of interior angle of regular polygon with 10 sides
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Answered by
12
it's decagon and each interior angle of a decagon can be measured by the formula
{(n–2)180}/n
= (10 – 2)180/10
= 8×18
= 144°.
{(n–2)180}/n
= (10 – 2)180/10
= 8×18
= 144°.
Answered by
5
The measure of interior angle of regular polygon with 10 sides =(( n-2)/ n) ×180
n= 10
The measure of interior angle of regular polygon with 10 sides = ((10-2)/10) / 180
= (8/10)/180= 8×18 = 144°
The measure of interior angle of regular polygon with 10 sides = 144°
n= 10
The measure of interior angle of regular polygon with 10 sides = ((10-2)/10) / 180
= (8/10)/180= 8×18 = 144°
The measure of interior angle of regular polygon with 10 sides = 144°
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