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@@ -1535,30 +1548,7 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
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</math>
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</p>
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<pstyle="margin:12px;"> The area of both the square and the sum of the quadrants equals 16 right triangles with legs of a quarter and a half of the square's sides, and its hypotenuse equal to the radius of the circle.
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<mathxmlns="http://www.w3.org/1998/Math/MathML">
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<mrow>
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<mi>A</mi>
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<mo>=</mo>
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<mfrac>
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<mn>16</mn>
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<mn>5</mn>
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</mfrac>
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<mo>×</mo>
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<msup>
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<mi>r</mi>
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<mn>2</mn>
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</msup>
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<mo>=</mo>
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<mn>3.2</mn>
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<mi>r</mi>
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<mn>2</mn>
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</math>
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<pstyle="margin:12px;"> The area of both the square and the sum of the quadrants equals 16 right triangles with legs of a quarter and a half of the square's sides, and its hypotenuse equal to the radius of the circle.
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</p>
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</div>
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<br>
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<div>
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<h9style="font-size:160%;margin:7px;">Volume of a sphere</h9>
@@ -1845,34 +1853,8 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
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the volume of a sphere equals the cubic value of the square root of its cross sectional area.
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<mathxmlns="http://www.w3.org/1998/Math/MathML" >
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<mrow>
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<mi>V</mi>
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<mo>=</mo>
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<msup>
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<mo>(</mo>
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<mn>3.2</mn>
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<mo>×</mo>
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<mi>r</mi>
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<mo>)</mo>
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<mn>3</mn>
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The edge length of the cube, which has the same volume as the sphere, equals the square root of the area of the square that has the same area as the sphere's cross section.
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</p>
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<pstyle="margin:12px;"><strong>Volume of a Sphere:</strong></p>
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