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What is a size of the angle ? Draw a polygon that has the same interior angle
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In a regular polygon, the size of an interior angle interior angle is 20° more than thrice times the size of its exterior
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Let x be the size of the exterior angle. According to the given information, the size of the
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If the ratio of the interior angle to the exterior angle is 5:1 for a regular polygon, find
a. the size of each exterior angle b.
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Oops n=12 exterior: 30 interior: 150 n=12 10(180) = 1800 dodecagon
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What is the size of the angle? Draw a polygon that has the same interior angle
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The size of an angle is measured in degrees. Therefore, to determine the size of an angle, you need
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What is the size of the angle? Draw a polygon that has the same interior angle.
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The size of the angle is not specified in the question, so let's assume an angle of 120 degrees. A
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What is the size of the angle ?draw polygon that has the same interior angle
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You should post the question. I have no idea what is on page 52 of book 1.
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When the sun of the interior angles of a regular polygon is divided by 24,it is equal to the size of the exterior angle of the
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180(n-2)/24 = 360/n Now just solve for n
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The size of an interior angle of a regular polygon is 3x⁰while its exterior angle is (x-20⁰). Gind the no of sides of the
The size of an interior angle of a regular polygon is 3x° while its exterior angle is (x- 20)°. Find the number of sides of
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first let's find value of x where 3x°+(x-20)°=180° 3x +x -20 =180 4x=180+20 4x=200 4x/4=200/4
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A polygon has n sides. An interior angle of the polygon and an adjacent exterior angle form a straight angle. What is the
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no way to tell. For any polygon, the interior and exterior angles form a straight line.
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The size of each interior angle of a regular polygon is 135°. Find the number of sides of the polygon
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The formula for the size of each interior angle of a regular polygon is: 180(n-2)/n where n is the
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