@@ -576,7 +576,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
576576< p style ="font-size:160%;margin:7px; "> Area of a square</ p >
577577< br >
578578< div class ="imgbox ">
579- < img class ="center-fit " src ="square.png " alt ="Square figure " id ="square ">
579+ < img class ="center-fit " src ="square.png " alt ="figure-Square " id ="square ">
580580 </ div >
581581< br >
582582< p style ="margin:12px; ">
@@ -611,7 +611,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
611611< p style ="font-size:160%;margin:7px; "> Volume of a cube</ p >
612612< br >
613613< div class ="imgbox ">
614- < img class ="center-fit " src ="cubeMarkup.jpeg " alt ="Cube figure " id ="cube ">
614+ < img class ="center-fit " src ="cubeMarkup.jpeg " alt ="figure-Cube " id ="cube ">
615615 </ div >
616616< br >
617617< p style ="margin:12px; "> A cuboid is a 3 dimensional solid shape. Its measurable properties are width, length and height. The volume of a cuboid is a simple multiplication of the edges, width × length × height. The cubic root of the product of the edges is the edge length of the theoretical cube that has the same volume as the cuboid.
@@ -647,7 +647,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
647647< p style ="font-size:160%;margin:7px "> Trigonometry</ p >
648648< br >
649649< div class ="imgbox ">
650- < img class ="center-fit " src ="trigonometry.png " alt ="Trigonometry figure " id ="trigonometry ">
650+ < img class ="center-fit " src ="trigonometry.png " alt ="figure-Trigonometry " id ="trigonometry ">
651651 </ div >
652652< br >
653653< div >
@@ -1461,7 +1461,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
14611461</ div >
14621462< br >
14631463< div class ="imgbox ">
1464- < img class ="center-fit " src ="pentagon.png " alt ="Pentagon " id ="pentagon ">
1464+ < img class ="center-fit " src ="pentagon.png " alt ="figure-Polygon-area " id ="polygon ">
14651465 </ div >
14661466< br >
14671467< p style ="margin:12px; "> A regular polygon can be divided into as many isosceles triangles as many sides it has.
@@ -1610,7 +1610,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
16101610</ div >
16111611< br >
16121612< div class ="imgbox ">
1613- < img class ="center-fit " src ="areaOfACircle.jpg " alt ="Circle " id ="circle ">
1613+ < img class ="center-fit " src ="areaOfACircle.jpg " alt ="figure- Circle-area=3.2r² " id ="circle ">
16141614</ div >
16151615< br >
16161616< p style ="margin:12px; " >
@@ -1833,7 +1833,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
18331833</ div >
18341834< br >
18351835< div class ="imgbox ">
1836- < img class ="center-fit " src ="circleSegment.jpg " alt ="Circle-segment " id ="segment ">
1836+ < img class ="center-fit " src ="circleSegment.jpg " alt ="figure- Circle-segment " id ="segment ">
18371837 </ div >
18381838< br >
18391839 < p style ="margin:12px; "> The area of a circle segment can be
@@ -1925,7 +1925,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
19251925</ div >
19261926< br >
19271927< div class ="imgbox ">
1928- < img class ="center-fit " src ="circumference.jpg " alt ="Circle " id ="circumference ">
1928+ < img class ="center-fit " src ="circumference.jpg " alt ="figure-Circumference=6.4r " id ="circumference ">
19291929 </ div >
19301930< br >
19311931< p style ="margin:12px; "> The circumference of a circle can be derived
@@ -1944,7 +1944,6 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
19441944The length of the two longer sides is the area of the resulting ring divided by x.
19451945</ p >
19461946< br >
1947- < br >
19481947< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML ">
19491948< mrow >
19501949< mi > C</ mi >
@@ -2081,7 +2080,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
20812080</ div >
20822081< br >
20832082< div class ="imgbox ">
2084- < img class ="center-fit " src ="sphereAndCubeMarkup.jpeg " alt ="Sphere " id ="sphere ">
2083+ < img class ="center-fit " src ="sphereAndCubeMarkup.jpeg " alt ="figure- Sphere-volume=(√(3.2)r)³ " id ="sphere ">
20852084 </ div >
20862085< br >
20872086< p style ="margin:12px; "> The volume of a sphere is defined by comparing it to a cube, since that is the base of volume calculation.
@@ -2165,7 +2164,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
21652164</ div >
21662165< br >
21672166< div class ="imgbox ">
2168- < img class ="center-fit " src ="sphericalCap.jpg " alt ="Sphere " id ="cap ">
2167+ < img class ="center-fit " src ="sphericalCap.jpg " alt ="figure-Spherical-cap " id ="cap ">
21692168 </ div >
21702169 < br >
21712170< p style ="margin:12px; "> One dimension of the volume of sphere formula can be modified to calculate the volume of a spherical cap as a distorted hemisphere.
@@ -2235,14 +2234,14 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
22352234</ div >
22362235< br >
22372236< div class ="imgbox ">
2238- < img class ="center-fit " src ="coneAndSphereMarkup.jpeg " alt ="Cone-and- sphere " id ="cone ">
2237+ < img class ="center-fit " src ="coneAndSphereMarkup.jpeg " alt ="Cone-volume-from- sphere=base×height/√8 " id ="cone ">
22392238</ div >
22402239< br >
2241- < p style ="margin:12px; "> The volume of a cone can be calculated by algebraically comparing the volume of a quarter cone with equal radius and height to an octant sphere with equal radius, through a quarter cylinder.
2240+ < p style ="margin:12px; "> The volume of a cone can be calculated by algebraically comparing the volume of a vertical quadrant of a cone with equal radius and height to an octant sphere with equal radius, through a quarter cylinder.
22422241</ p >
22432242< br >
22442243< div class ="imgbox ">
2245- < img class ="center-fit " src ="octantSphereQuarterCone.jpeg " alt ="Sphere-and-vertical-frustum-cone ">
2244+ < img class ="center-fit " src ="octantSphereQuarterCone.jpeg " alt ="figure- Sphere-and-vertical-frustum-cone ">
22462245</ div >
22472246< br >
22482247< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -2312,11 +2311,11 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
23122311</ p >
23132312< br >
23142313< div class ="imgbox ">
2315- < img class ="center-fit " src ="coneAndSphereComparison.png " alt ="Sphere-and-cone-projection ">
2314+ < img class ="center-fit " src ="coneAndSphereComparison.png " alt ="figure- Sphere-and-cone-projection ">
23162315</ div >
23172316< br >
23182317< div class ="imgbox ">
2319- < img class ="center-fit " src ="sphereAndConeMarkup.jpeg " alt ="Sphere-and-cone ">
2318+ < img class ="center-fit " src ="sphereAndConeMarkup.jpeg " alt ="figure- Sphere-and-cone ">
23202319</ div >
23212320< br >
23222321< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -2540,7 +2539,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
25402539</ div >
25412540< br >
25422541< div class ="imgbox ">
2543- < img class ="center-fit " src ="frustumOfConeMarkup.png " alt ="Horizontal-frustum-cone ">
2542+ < img class ="center-fit " src ="frustumOfConeMarkup.png " alt ="figure- Horizontal-frustum-cone ">
25442543 </ div >
25452544< br >
25462545< p style ="margin:12px; "> The volume of a frustum cone can be calculated by subtracting the missing tip from a theoretical full cone.
@@ -2687,7 +2686,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
26872686</ div >
26882687< br >
26892688< div class ="imgbox ">
2690- < img class ="center-fit " src ="coneMarkup.jpeg " alt ="Cone " id ="coneSurface ">
2689+ < img class ="center-fit " src ="coneMarkup.jpeg " alt ="figure- Cone-surface " id ="coneSurface ">
26912690 </ div >
26922691< br >
26932692< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -2775,12 +2774,11 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
27752774</ div >
27762775< br >
27772776< div class ="imgbox ">
2778- < img class ="center-fit " src ="conePyramidVolumeMarkup.jpeg " alt ="Pyramids " id ="pyramid ">
2777+ < img class ="center-fit " src ="conePyramidVolumeMarkup.jpeg " alt ="figure- Pyramids-volume=base×height/√8 " id ="pyramid ">
27792778 </ div >
27802779< br >
2781- < br >
27822780< div class ="imgbox ">
2783- < img class ="center-fit " src ="tetraFrame.jpeg " alt ="Tetrahedral-frame-on-circular-base " >
2781+ < img class ="center-fit " src ="tetraFrame.jpeg " alt ="figure- Tetrahedral-frame-on-circular-base " >
27842782 </ div >
27852783< br >
27862784< p style ="margin:12px; "> The volume of a pyramid can be calculated
@@ -2949,7 +2947,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
29492947</ p >
29502948< br >
29512949< div class ="imgbox ">
2952- < img class ="center-fit " src ="frustumOfPyramidMarkup.png " alt ="Horizontal-frustum-pyramid ">
2950+ < img class ="center-fit " src ="frustumOfPyramidMarkup.png " alt ="figure- Horizontal-frustum-pyramid ">
29532951 </ div >
29542952< br >
29552953< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML ">
@@ -3048,7 +3046,7 @@ <h2 style="font-size:160%;margin:7px;">Exact Geometry Formulas</h2>
30483046</ div >
30493047< br >
30503048< div class ="imgbox ">
3051- < img class ="center-fit " src ="tetrahedronMarkup.jpeg " alt ="Tetrahedron " id ="tetrahedron ">
3049+ < img class ="center-fit " src ="tetrahedronMarkup.jpeg " alt ="figure- Tetrahedron-volume=edge³/8 " id ="tetrahedron ">
30523050 </ div >
30533051< br >
30543052< p style ="margin:12px; ">
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