 | Frederick Thomas Hodgson - 1917 - 696 pàgines
...05236=63774.48. Ans. OF HYPERBOLOIDS AND HYPERBOLIC CONOIDS Problem XVI.— To find the solidity of a hyperboloid. Rule. — To the square of the radius of the base, as, add the square of the middle diameter, mr; multiply this sum by the height, sf, and the product... | |
 | William Miller Barr - 1918 - 650 pàgines
...frustum, and the product again by .3927, and it will give the solidity. To Find the Solidity of an Hyperboloid. — Rule: To the square of the radius of the base add the square of the middle diameter between the base and the vertex; and this sum multiplied by the altitude, and the product... | |
 | Frank Eugene Kidder - 1921 - 1950 pàgines
...area of the base by half the altitude. To compute the volume of a hyperboloid of revolution (Fig. 45). Rule. To the square of the radius of the base add the square of the middle diameter; multiply this sum by the height and the product by 0.5336. To compute the volume of... | |
 | Frank Eugene Kidder - 1921 - 1944 pàgines
...base I iy half the altitude. To compute the volume of a hyperboloid of revolution (Fig. 45). Role. To the square of the radius of the base add the square of the middle diameter; multiply this sum by the height and the product by 0.5236. To compute the volume of... | |
 | R. H. Warn, John G. Horner - 2002 - 292 pàgines
...result is the contents. To find the contents of a segment of a sphere. Rule 29. — To three times the square of the radius of the base add the square of the height, multiply the sum by the height, and the product by 0'523t>. The result is the contents. SIMILAR... | |
 | 1897 - 734 pàgines
...segment is, of course, nothing. The rule, therefore, in this case becomes — (52) -To three times the square of the radius of the base add the square of the height ; multiply the sum by the height, and the product by '5236; the result will be the volume. THE... | |
 | Anthony Nesbit - 1859 - 482 pàgines
...what is its content in imperial gallons? Ans. 41.4009 gallons. PROBLEM XIX. To find the solidity of a hyperboloid. RULE. To the square of the radius of the base, and the square of the diameter in the middle between the base and the vertex; then this sum being multiplied... | |
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To find the solidity of a hyperbolic conoid, or otherwise called a hyperboloid. RULE. To the square of the radius of the base, add the square of the diameter... 
