Plane and Solid GeometryGinn, 1903 - 473 sider |
Inni boken
Resultat 1-5 av 37
Side 44
... equidistant from two parallel lines in that plane is evidently in a straight line drawn between the two given parallel lines and every where equidistant from them . 157. All points in a plane that satisfy a single geometrical condition ...
... equidistant from two parallel lines in that plane is evidently in a straight line drawn between the two given parallel lines and every where equidistant from them . 157. All points in a plane that satisfy a single geometrical condition ...
Side 45
... equidistant from A and B. § 158 , 1 Q. E. D. 161. COR . Two points each equidistant from the extremi- ties of a line determine the perpendicular bisector of the line . PROPOSITION XXXI . THEOREM . 162. The bisector of a LOCI OF POINTS . 45.
... equidistant from A and B. § 158 , 1 Q. E. D. 161. COR . Two points each equidistant from the extremi- ties of a line determine the perpendicular bisector of the line . PROPOSITION XXXI . THEOREM . 162. The bisector of a LOCI OF POINTS . 45.
Side 46
... equidistant from the sides of the angle . F B P A G Q Let O be any point equidistant from the sides of the angle PAQ . To prove that O is in the bisector of the Proof . Suppose OF drawn Draw 40 . PAQ . to AP and OG to AQ . In the rt . A ...
... equidistant from the sides of the angle . F B P A G Q Let O be any point equidistant from the sides of the angle PAQ . To prove that O is in the bisector of the Proof . Suppose OF drawn Draw 40 . PAQ . to AP and OG to AQ . In the rt . A ...
Side 49
... AB and DC are parallel , A D B Is dropped from any points in AB to DC , are equal , § 180 . Hence , all points in AB are equidistant from DC . PROPOSITION XXXIV . Theorem . 182. If the opposite sides QUADRILATERALS . 49.
... AB and DC are parallel , A D B Is dropped from any points in AB to DC , are equal , § 180 . Hence , all points in AB are equidistant from DC . PROPOSITION XXXIV . Theorem . 182. If the opposite sides QUADRILATERALS . 49.
Side 63
... equidistant from two given points ? from two intersecting lines ? 21. Define a parallelogram ; a trapezoid ; an isosceles trapezoid . 22. When is a figure symmetrical with respect to a centre ? 23. When is a figure symmetrical with ...
... equidistant from two given points ? from two intersecting lines ? 21. Define a parallelogram ; a trapezoid ; an isosceles trapezoid . 22. When is a figure symmetrical with respect to a centre ? 23. When is a figure symmetrical with ...
Andre utgaver - Vis alle
Vanlige uttrykk og setninger
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