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도서 In a right triangle the square of the hypotenuse equals the sum of the squares of...에 대해 검색한
" In a right triangle the square of the hypotenuse equals the sum of the squares of the other two sides or legs. "
Arts and Sciences: Or, Fourth Division of "The English Encyclopedia" - 27 페이지
편집 - 1866
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A Practical and Theoretical System of Arithmetic...: Also, a Treatise on ...

George Willson - 1836 - 202 페이지
...distance of 14 rods, on a level with its base ; what distance in yards did he shoot ? Ans 81.15+yards. As the square of the hypotenuse equals the sum of the squares of the two sides, it is evident, that the square of one of the two sides, is equal to the square of the...
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A Practical and Theoretical System of Arithmetic: Containing a New System of ...

George Willson - 1838 - 194 페이지
...of 14 rods, on a level with its base ; what distance in yards did he shoot ? Asn? ' '' -(-yards. As the square of the hypotenuse equals the sum of the squares of the two sides, it is evident, that the square of one- of the two sides, is equal to the square of the...
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Euclid's plane geometry, books iii.-vi., practically applied; or, Gradations ...

Euclides - 1861 - 464 페이지
...the solution of a quadratic equation ; it extends also to a much wider application the fertile truth, that the square of the hypotenuse equals the sum of the squares of the sides of a right-angled triangle ; and it supplies the easiest and most certain rules by which...
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The Elements of Arithmetic: For Intermediate, Grammar, and Common Schools ...

Edward Olney - 1875 - 338 페이지
...notice that 6 s + 8 2 = 10", and in Geometry this is found true of all right, angled triangles; viz., The Square of the hypotenuse equals the sum of the squares of the other sides. 9. If the base and perpendicular of a right-angled triangle are respectively 14 and 24, what is the...
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Complete Arithmetic Combining Oral and Written Exercises

Indiana. State Board of Education - 1886 - 360 페이지
...right-angled triangle is 6 feet and the height 5 feet: what is the hypotenuse ? NOTE.—It lias been shown that the square of the hypotenuse equals the sum of the squares of the other two sides; the difference between the square of the hypotenuse and the square of one of the...
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A Treatise on Algebra

James Edward Oliver, Lucien Augustus Wait - 1887 - 440 페이지
...•whose radius is r. The reader may see this from the principle of geometry that " in a right triangle the square of the hypotenuse equals the sum of the squares of the other two sides." So, the locus of the equation yi=px is a parabola whose axis is the axis of a/,...
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Quarterly Publications of the American Statistical Association, 17권

American Statistical Association - 1921 - 1088 페이지
...OA = 1. Construct AXi perpendicular to OXi, giving the right triangle OAX\. By the familiar relation that the square of the hypotenuse equals the sum of the squares of the other two sides, we have (A Xtf = (OA)2 - (QZi)2. But OA being taken equal to unity and 0-X\ =...
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The Essentials of Arithmetic, Oral and Written: For upper grades, 도서 2

Gordon Augustus Southworth - 1895 - 330 페이지
...3.1416 ? 20. What is meant by saying that the specific gravity of cork is 0.240? 21. Show by a drawing that the " square of the hypotenuse equals the sum of the squares of the two short sides of a right triangle." 375. — 1. If 38 1 bushels of turnips cost $28|, what will...
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Number Applications

Erwin Herrick Schuyler, James Hixon Van Sickle - 1906 - 216 페이지
...substituting the values of a, 6, and c in place of these letters, we have 9 + 16 = 25. b Fia. 1. Fia. 2. 3. The square of the hypotenuse equals the sum of the squares of the two legs. Therefore, to find the hypotenuse, extract the square root of the sum of the squares...
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Classroom Management: Its Principles and Technique

William Chandler Bagley - 1907 - 360 페이지
...— The lesson had for its purpose the development of the principle that, in a right-angled triangle, the square of the hypotenuse equals the sum of the squares of the other two sides. The teacher had prepared a diagram showing a right-angled triangle with squares...
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