To do this, use a calculator or a trigonometry table. Multiply the tangent by 2, then divide the side length by this number . This will give you the length of the apothem of your hexagon. So, the apothem of a regular hexagon with 8-cm sides is about 6.93 cm.
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Formulas Used to Calculate the Apothem Length ; a a = apothem length ; s s = side length ; n n = number of sides of a polygon. ; r r = radius. ; n n = number of ...
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Duration: 11:58 Posted: 29 Sept 2015 VIDEO
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Duration: 11:52 Posted: 12 Apr 2013 VIDEO
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Each formula below shows how to find the length of the apothem of a regular polygon. Use the formula that uses the facts you are given to start.
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10 Oct 2021 · We can also use the area formula to find the apothem if we know both the area and perimeter of a polygon. This is because we can solve for a in ...
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13 Mar 2018 · The apothem refers to the length of the line the connects the center of a regular polygon to the midpoint of any of the sides. A regular polygon ...
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1. A = 1/2 a p. Where · 2. Divide the number of sides into 360* to get the interior angle related to each side. · 3. Divide that angle in half to form a right ...
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If you divide a regular hexagon (side length s) into six equilateral triangles (also of side length s), then the apothem is the altitude, and bisector, ...
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Rating 4.0 (5) The distance from the centre of a polygon to its sides is called apothem. There is no shortcut in finding the apothem. All you need to do is to find the ...
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22 Jun 2022 · Given here the side length a of a regular n-sided polygon, the task is to find the length of its Apothem. Apothem is the line drawn from the ...
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Not to be confused with Apophthegm. The apothem (sometimes abbreviated as apo) of a regular polygon is a line segment from the ...
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1 Aug 2022 · To calculate the apothem, divide the side length by two times the tangent of 180 over the total number of sides. Apothem Definition. An apothem ...
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Using the length of one side and the measure of the interior angle, let's calculate the apothem ...
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You would simply need to take 360 and divide by 9 to get 40. Notice, the apothem would cut that angle in half, so if we're looking at using one ...
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