 | Samuel Webber - 1808 - 520 sider
...dh D3— tt3 Aft X .r- = solidity of the frustum ABDE. QE DVol. II. 2. For the frustum of a pyramid. RULE.* To the areas of the two ends of the frustum add the square root of their product, and this sum, being multiplied by i of the height, will give the solidity. EXAMPLES. 1 . What is the... | |
 | Anthony Nesbit - 1824 - 476 sider
...the sides? Ans. £35 15*. 7\d. PROBLEM VI. To find the solidity of the frustum of a pyramid. GENERAL RULE. To the areas of the two ends of the frustum add the square root of their product ; and this sum being niul•f . tiplied by \ of the perpendicular height, will give the solidity. Note,... | |
 | John Bonnycastle - 1829 - 256 sider
...When the ends of the pyramids are not regular polygons. Add together the areas of the two ends and the square root of their product; multiply the sum by the height, and 1 of the product will be the solidity. EXAMPLES. 1. What is the solidity of the frustum of the... | |
 | John Bonnycastle - 1848 - 320 sider
...When the ends of the pyramids are not regular polygons. Add together the areas of the two ends and the square root of their product ; multiply the sum by the height, and $ of the product will be the solidity. EXAMPLES. 1. What is the solidity of the frustrum of the... | |
 | John Radford Young - 1850 - 294 sider
...solid content of the frustum of a pyramid or cone. RULE I. To the areas of the two ends of the frnstum add the square root of their product : multiply the sum by the height, and one third of the product will be the solid content. The demonstration of this rule is as follows:... | |
 | Oliver Byrne - 1851 - 310 sider
...When the ends of the pyramids are not regular polygons. — Add together the areas of the two ends and the square root of their product ; multiply the sum by the height, and J of the product will be the solidity. What is the solidity of the frustum of the cone EABD, the... | |
 | Charles Haynes Haswell - 1858 - 350 sider
...Polygon, or when the Areas of the Ends are given. RULE. — Add together the areas of the two ends and the square root of their product ; multiply the sum by the height, and one third of the product will be the contents. Or, EXAMPLE. — What are the contents of an irregular-sided... | |
 | Anthony Nesbit - 1859 - 494 sider
...the sides? Ans. £35. 15s.7$d. PROBLEM VI. To find the solidity of the frustum of a pyramid. GENERAL RULE. To the areas of the two ends of the frustum add the square root of their product ; and their sum being multiplied by 4 of the perpendicular height, will give the solidity. Note 1,... | |
 | Alfred Newsom Niblett - 1861 - 204 sider
...perpendicular height. PROBLEM 6. Tn find the solidity of the frustum of a pyramid. DEFINITION. GENERAL RULE. To the areas of the two ends of the frustum, add the square root of their product, and this sum being multiplied by J ot the perpendicular height, will give the solidity. RULE 2. If... | |
 | Oliver Byrne - 1863 - 600 sider
...When the ends of the pyramids are not regular polygons. — Add together the areas of the two ends and the square root of their product ; multiply the sum by the height, and J of the product will be the solidity. What is the solidity of the frustum of the cone EABD, the... | |
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To the areas of the two ends of the frustum add the square root of their product ; multiply the sum by the height of the frustum ; and one-third of the product will be the volume. 
