Israel Oladotun
Jan 13
How many sides does a regular polygon whose interior angle is 135° each have?
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Jan 13
To find the number of sides of a regular polygon, we can use the formula:
n = 360° / x
where n is the number of sides and x is the measure of each interior angle.
In this case, x = 135°, so we have:
n = 360° / 135°
n ≈ 2.67
Since the number of sides must be a whole number, we round 2.67 to the nearest whole number, which is 3.
Therefore, a regular polygon with an interior angle of 135° has 3 sides.
n = 360° / x
where n is the number of sides and x is the measure of each interior angle.
In this case, x = 135°, so we have:
n = 360° / 135°
n ≈ 2.67
Since the number of sides must be a whole number, we round 2.67 to the nearest whole number, which is 3.
Therefore, a regular polygon with an interior angle of 135° has 3 sides.
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