File:Sqared circlepaint.png
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[edit]DescriptionSqared circlepaint.png |
English: This is a diagram of how to square a circle in three steps using a straightedge and compass using The Desmos Online Graphing Calculator. This determines exzctly one quarter the distance of a circumference with a diameter of 4 inches with one quarter the distance being exzactly 3.167 inches. Naturally any number multiplied by four denotes it as 1/4 of something and calls into play my dispute, being, the surface area of a square with Side a and Side b is not being accurately represented with traditional squaring as one foot has twelve inches that are needed to make the statement true by squaring one side by itself this uses standard ten tenths to make a whole number while when Side a is divided by 4 and multiplied by 16 the solution for the surface area of a circle using 3.167 is the same as a square with Sides a and b being 3.167 which is both equaling 12.668 inches. a square divided into 16 parts has and equal amount of parts being 4 rows of 4 quarters of one side, making a perfect square and portioned in quarters. My statement is and reason just squaring one side of a square is inaccurate is standard measure uses ten tenths to calculate one whole number in measurements using feet one unit of measure is twelve inches not ten inches or tenths it is twelvths, in this instance were we to square 3.167 feet by itself we would arrive at the solution of 10.029889 square feet of surface area but if we use the measure of inches instead with 144 inches equaling a square foot we arrive at 3.167 feet divided by 4 * 144 equals 1824.192 square inches and transfered into feet is exzactly 12.668 square feet which in turn is the exzact number i come to when i divide one quarter the distance i stated being 3.167 inches which equals 0.79175 square inches and when multiplied by 16 equals 12.668 exzactly giving the same value for the surface area of one one quarter the distance of my circumference as well as the square with each side being 3.167 inches. If there are disputes or disagreements i can be contacted by my email at warbadchallenger@yahoo.com. Thank you. |
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Source | Own work |
Author | Warbadchallenger |
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[edit]I, the copyright holder of this work, hereby publish it under the following license:
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Date/Time | Thumbnail | Dimensions | User | Comment | |
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current | 00:17, 7 November 2020 | 1,920 × 1,080 (166 KB) | Warbadchallenger (talk | contribs) | Uploaded own work with UploadWizard |
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1 November 2013
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