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- ...cone into two solids, a smaller cone-shaped solid <math> C </math> and a [[frustum]]-shaped solid <math> F, </math> in such a way that the [[ratio]] between t ...c</math> and <math>V_f</math> denote the volume of cone <math>C</math> and frustum <math>F</math>, respectively. Because the plane cut is parallel to the bas5 KB (839 words) - 21:12, 16 December 2015
- ...e cone into two solids, a smaller cone-shaped solid <math> C </math> and a frustum-shaped solid <math> F, </math> in such a way that the ratio between the are9 KB (1,434 words) - 12:34, 29 December 2021
- ...ath>. Note that this is the volume of the cone essentially 'on top of' the frustum described in the problem when the liquid is held with the base horizontal.4 KB (677 words) - 15:33, 30 December 2023
- ...CD</math> is passed through <math>P</math>, dividing <math>P</math> into a frustum <math>F</math> and a smaller pyramid <math>P'</math>. Let <math>X</math> de6 KB (1,100 words) - 21:35, 9 January 2016
- ...</math> is passed through <math>P</math>, dividing <math>P</math> into a [[frustum]] <math>F</math> and a smaller pyramid <math>P'</math>. Let <math>X</math> Thus, the top of the frustum is a rectangle <math>A'B'C'D'</math> with <math>A'B' = 6</math> and <math>B3 KB (446 words) - 23:18, 9 February 2020
- ...cone into two solids, a smaller cone-shaped solid <math> C </math> and a [[frustum]]-shaped solid <math> F, </math> in such a way that the [[ratio]] between t7 KB (1,128 words) - 19:12, 27 September 2022
- The volume of a frustum is <math>\frac{h_2b_2 -h_1b_1}3</math> where <math>b_i</math> is the area o10 KB (1,592 words) - 12:35, 4 April 2024
- Let <math>[ABCDEF]</math> be a frustum of a regular pyramid. Let <math>G</math> and <math>G'</math> be the centroi10 KB (1,695 words) - 09:03, 10 May 2012
- First, we draw the vertical cross-section passing through the middle of the frustum. ...the frustum (truncated cone) and the sphere. Since we know <math>V_{\text{frustum}}=2V_{\text{sphere}}</math>, we can solve for <math>s</math>6 KB (1,060 words) - 18:15, 11 August 2023
- First, we draw the vertical cross-section passing through the middle of the frustum. ...ind the volume of the frustum and of the sphere and we know <math>V_{\text{frustum}}=2V_{\text{sphere}}</math> so we can solve for <math>s</math>5 KB (797 words) - 19:08, 20 October 2024
- ...ream of height 4 inches, whose base, at the bottom, is the top base of the frustum. What is the total volume of the ice cream, in cubic inches?15 KB (2,343 words) - 17:26, 25 December 2020
- ...ream of height 4 inches, whose base, at the bottom, is the top base of the frustum. What is the total volume of the ice cream, in cubic inches? The frustum is made up by taking away a small cone of radius 1, height 4 from a large c1 KB (218 words) - 23:31, 24 January 2023
- ...lateral surface of the frustum of a right circular cone. The height of the frustum is <math>3\sqrt3</math> inches, its top diameter is <math>6</math> inches,13 KB (2,107 words) - 20:16, 3 November 2024
- The lateral surface area of a cone or frustum is the curved surface excluding the base(s).90 bytes (17 words) - 22:30, 9 December 2023
- Now, we realize that the 3D space inside the cube without water is a frustum, with <math>P</math> on its smaller base and <math>Q</math> on its larger b Finally, applying the formula for a frustum's volume,10 KB (1,574 words) - 15:42, 8 March 2024
- ...lateral surface of the frustum of a right circular cone. The height of the frustum is <math>3\sqrt3</math> inches, its top diameter is <math>6</math> inches, We augment the frustum to a circular cone.3 KB (544 words) - 19:38, 5 October 2024