Plane and Solid GeometryGinn, 1903 - 473 sider |
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Resultat 1-5 av 25
Side 92
... feet and 33 feet is of a foot , which is contained 15 times in 21 feet , and 22 times in 33 feet . Hence , 2 feet and 3 feet are multiples of of a foot , since 2 feet may be obtained by taking ¦ of a foot 15 times , and 33 feet by ...
... feet and 33 feet is of a foot , which is contained 15 times in 21 feet , and 22 times in 33 feet . Hence , 2 feet and 3 feet are multiples of of a foot , since 2 feet may be obtained by taking ¦ of a foot 15 times , and 33 feet by ...
Side 153
... feet 6 inches and 5 feet 6 inches , respectively . If the homologous base of a similar triangle is 5 feet 6 inches , find its homologous altitude . PROPOSITION XXII . THEOREM . 362. If two parallels are SIMILAR POLYGONS . 153.
... feet 6 inches and 5 feet 6 inches , respectively . If the homologous base of a similar triangle is 5 feet 6 inches , find its homologous altitude . PROPOSITION XXII . THEOREM . 362. If two parallels are SIMILAR POLYGONS . 153.
Side 182
... feet high casts a shadow 4 feet long . How high is the tree ? Ex . 324. The lower and upper bases of a trapezoid are a , b , respec- tively ; and the altitude is h . Find the altitudes of the two triangles formed by producing the legs ...
... feet high casts a shadow 4 feet long . How high is the tree ? Ex . 324. The lower and upper bases of a trapezoid are a , b , respec- tively ; and the altitude is h . Find the altitudes of the two triangles formed by producing the legs ...
Side 183
... feet and 42 feet . Ex . 343. If the sides of a triangle are a , b , c , respectively , find the lengths of the three altitudes . Ex . 344. The diameter of a circle is 30 feet and is divided into five equal parts . Find the lengths of ...
... feet and 42 feet . Ex . 343. If the sides of a triangle are a , b , c , respectively , find the lengths of the three altitudes . Ex . 344. The diameter of a circle is 30 feet and is divided into five equal parts . Find the lengths of ...
Side 197
... feet , and the length is equal to twice the width , find the area . Ex . 374. How many tiles 9 inches long and 4 inches wide will be required to pave a path 8 feet wide surrounding a rectangular court 120 feet long and 36 feet wide ? Ex ...
... feet , and the length is equal to twice the width , find the area . Ex . 374. How many tiles 9 inches long and 4 inches wide will be required to pave a path 8 feet wide surrounding a rectangular court 120 feet long and 36 feet wide ? Ex ...
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AB² ABCDE AC² altitude apothem axis bisector bisects called centre chord circumference circumscribed coincide common construct curve denote diagonals diameter dihedral angles distance divided draw ellipse equidistant equilateral triangle equivalent face angles feet Find the area Find the locus frustum given circle given line given point given straight line given triangle greater Hence homologous homologous sides hypotenuse inches intersection lateral area lateral edges length limit middle point number of sides parallel planes parallelogram parallelopiped perimeter perpendicular plane MN polyhedral angle polyhedron prism prismatoid Proof prove Q. E. D. PROPOSITION radii radius ratio rectangle regular polygon regular pyramid respectively right angle right circular right triangle secant segments similar slant height sphere spherical polygon spherical triangle square surface tangent tetrahedron THEOREM trapezoid triangle ABC triangular prism trihedral vertex vertices