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97 | 97 | <meta name="twitter:image" content="android-chrome-256x256.png"> |
98 | 98 | <meta name="msapplication-TileColor" content="#000000"> |
99 | 99 | <meta name="theme-color" content="#000000"> |
100 | | -<meta name="google-site-verification" content="CpLBi02S_32-FQW8m39B49j8i4oMY6lNkSsZ8VEFHsE"> |
101 | | -<meta name="msvalidate.01" content="EA6B8354B9F3C956E862954E97EB8CD0"> |
102 | 100 | </head> |
103 | 101 | <body> |
104 | 102 | <div id="cookie-notice"> |
@@ -2966,6 +2964,7 @@ <h4>A Rational Alternative: 3.2</h4> |
2966 | 2964 | <br> |
2967 | 2965 | <section itemprop="potentialAction" itemscope itemtype="https://schema.org/SolveMathAction" id="circle-segment" itemref="circle triangle trigonometry"> |
2968 | 2966 | <h3 itemprop="eduQuestionType" style="margin:7px">Area of a Circle Segment</h3> |
| 2967 | +<meta itemprop="target" content="https://basic-geometry.github.io?q={circle_segment_height=1_length=3_radius=4_area=?}"> |
2969 | 2968 | <br> |
2970 | 2969 | <figure itemprop="image" class="imgbox" itemscope itemtype="http://schema.org/ImageObject"> |
2971 | 2970 | <img class="center-fit" src="circleSegment.jpg" alt="The area of a circle segment can be calculated by subtracting a triangle from a circle slice. Area = Acos(( r - n ) / r ) × r² - sin( Acos(( r - n ) / r ) × ( r - n ) × r"> |
@@ -3183,7 +3182,7 @@ <h3 itemprop="eduQuestionType" style="margin:7px">Surface Area of a Cone</h3> |
3183 | 3182 | <br> |
3184 | 3183 | <br> |
3185 | 3184 | <div itemprop="subjectOf" itemscope itemtype="https://schema.org/SoftwareApplication" style="margin:12px" id="cone-surface_area_calculator"> |
3186 | | -<meta itemprop="name" content="Circumference Calculator"> |
| 3185 | +<meta itemprop="name" content="Cone Surface Area Calculator"> |
3187 | 3186 | <meta itemprop="applicationCategory" content="EducationalApplication"> |
3188 | 3187 | <meta itemprop="operatingSystem" content="Web"> |
3189 | 3188 | <label for="cone-radius-s">Radius:</label> |
@@ -3817,7 +3816,7 @@ <h4 itemprop="description">The volume of a cone can be calculated by algebraical |
3817 | 3816 | <br> |
3818 | 3817 | <section itemprop="potentialAction" itemscope itemtype="https://schema.org/SolveMathAction" id="frustum_cone" itemref="cone"> |
3819 | 3818 | <h3 itemprop="eduQuestionType" style="margin:7px">Volume of a Frustum Cone</h3> |
3820 | | -<meta itemprop="target" content="https://basic-geometry.github.io?q={cone_radius_top=1_bottom=2_height=3_volume=?}"> |
| 3819 | +<meta itemprop="target" content="https://basic-geometry.github.io?q={frustum_cone_radius_top=1_bottom=2_height=3_volume=?}"> |
3821 | 3820 | <br> |
3822 | 3821 | <figure class="imgbox" itemscope itemtype="http://schema.org/ImageObject"> |
3823 | 3822 | <img class="center-fit" src="frustumCone.jpeg" alt="Subtracting the missing tip from a theoretical full cone gives the volume of a frustum cone. Volume = frustumHeight * (4 / 5 * bottomDiameter^2 * (1 / (1 - topDiameter / bottomDiameter)) - 4 / 5 * topDiameter^2 * (1 / (1 - topDiameter / bottomDiameter) - 1)) / √8"> |
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