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How to Calculate Octagonal Dimensions

Written By Unknown on Sabtu, 12 Oktober 2013 | 15.44

An octagon has eight equal sides and eight equal angles between those sides. The regularity of this geometric figure makes finding its dimensions relatively easy; if you know the length of one side, you automatically know the length of all its sides, and there are established mathematical formulas for computing an octagon's perimeter and area using just the knowledge of one side's measurement.

Instructions

Octagonal Perimeter

    1

    Measure or calculate the length of one of the octagons sides.

    2

    Multiply this number by eight.

    3

    Note the result from Step 2 down as the octagons perimeter; dont forget to include the units of measure. So if the octagon has one side thats 5 inches long (and thus, by definition, all the other sides are 5 inches long as well), its perimeter is 5 * 8 = 40 inches.

Octagonal Area

    4

    Measure or calculate the length of one of the octagons sides.

    5

    Square this numberthat is, multiply it by itself. So if we continue to use an octagon with side length of 5 inches as our example, we would have 5 * 5 = 25 inches.

    6

    Multiply the result from Step 2 times 4.84 to get the octagons area. To continue our example, we have 25 * 4.84 = 121 inches as the area for our octagon. The complete formula is (side)^2 * 4.84, where (side) is the length of any one of the octagons sides.



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