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<imgclass="center-fit" src="square.png" alt="A square is a 2 dimensional plane shape with 2 perpendicular pairs of parallel straight sides. Area = side × side = side²">
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</figure>
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<pitemprop="usageInfo">The square is the foundational shape for area calculations. All area formulas relate to this instance.</p>
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<strongitemprop="usageInfo">The square is the foundational shape for area calculations. All area formulas relate to this instance.</strong>
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<pitemprop="abstract">A rectangle is a 2 dimensional plane shape with 2 perpendicular pairs of parallel straight sides.
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The area of a rectangle is the product of its width and length.</p>
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<pitemprop="description">A square is a rectangle with equal sides.</p>
<imgclass="center-fit" src="cube.jpeg" alt="A cube is a 3 dimensional solid shape with 3 equal perpendicular pairs of parallel straight edges. V = edge × edge × edge = edge³">
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</figure>
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<pstyle="margin:12px" itemprop="usageInfo">The cube extends the square into three dimensions. That is a direct extrapolation from the area of the square, establishing the basis for volumetric relationships. This is the basis of volume calculation.</p>
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<strongitemprop="usageInfo">The cube extends the square into three dimensions. That is a direct extrapolation from the area of the square, establishing the basis for volumetric relationships. This is the basis of volume calculation.</strong>
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<pstyle="margin:12px" itemprop="abstract">A cuboid is a 3 dimensional solid shape with 3 perpendicular pairs of parallel straight edges.
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<pitemprop="abstract">A cuboid is a 3 dimensional solid shape with 3 perpendicular pairs of parallel straight edges.
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<br>The volume of a cuboid is the product of width, length and height.</p>
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<pstyle="margin:12px" itemprop="description">A cube is a cuboid with equal edges.</p>
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<pitemprop="description">A cube is a cuboid with equal edges.</p>
<pitemprop="description" style="margin:12px">The area of a triangle equals half of the area of a rectangle with a width equal to the base of the triangle and length equal to the height of the triangle.
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<imgclass="center-fit" src="pentagon.png" alt="A regular polygon can be divided into as many isosceles triangles as many sides it has. Area = (number of sides) / 4 × ctg( 180° / (number of sides) ) × (side length)²">
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</figure>
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<pitemprop="abstract" style="margin:12px">A regular polygon can be divided into as many isosceles triangles as many sides it has.</p>
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<pitemprop="description" style="margin:12px">A regular polygon can be divided into as many isosceles triangles as many sides it has.</p>
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<pitemprop="description" style="margin:12px">The base of each triangle equals the side length of the polygon.
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The height of each triangle is calculable via trigonometric functions.
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</p>
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<divstyle="margin:12px"itemprop="description">
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<divstyle="margin:12px">
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<mathxmlns="http://www.w3.org/1998/Math/MathML">
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<mrow>
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<mi>height</mi>
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<imgclass="center-fit" src="circleArea.png" alt="The circle is cut into four quadrants, each placed with their origin on the vertices of a square. The arcs of the quadrants of the circle that equals in area to the square intersect at the quarters on its centerlines. The ratio between the radius of the circle and the side of the square is calculable. r = side × √5 / 4 Area = 3.2r²">
@@ -1813,7 +1783,7 @@ <h3 itemprop="name" style="margin:7px">Area of a Circle</h3>
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<pitemprop="description" style="margin:12px">The ratio between the radius of the circle and the side of the square is calculable.</p>
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</section>
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<pstyle="margin:12px" itemprop="description">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.</p>
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