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" If one of two parallel lines is perpendicular to a plane, the other is also perpendicular to the plane. "
Elements of the Geometry of Planes and Solids: With Four Plates - Side 113
av Ferdinand Rudolph Hassler - 1828 - 159 sider
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Elements of Geometry, and Plane and Spherical Trigonometry: With Numerous ...

Horatio Nelson Robinson - 1860 - 470 sider
...angle BFA js the inclination of the line BF to the plane ST. I THEOREM VI. If either of two parallels is perpendicular to a plane, the other is also perpendicular 'to the plane. The two parallels determine a plane which intersects the given plane in AD ; through D draw...
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Elements of Plane and Spherical Trigonometry: With Practical Applications

Benjamin Greenleaf - 1861 - 638 sider
...their common section, A B. M PROPOSITION X. — THEOREM. 415. If one of two parallel straight lines is perpendicular to a plane, the other is also perpendicular to the same plane. Let AB, CD bo two parallel straight lines, of which AB is perpendicular to the plane MN ; then will...
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Elements of Geometry and Trigonometry: With Practical Applications

Benjamin Greenleaf - 1862 - 518 sider
...is their common section, AB. PROPOSITION X. — THEOREM. 415. If one of two parallel straight lines is perpendicular to a plane, the other is also perpendicular to the same plane. Let AB, CD be two parallel straight lines, of which AB is perpendicular to the plane MN ; then will...
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Elements of Geometry: With Practical Applications to Mensuration

Benjamin Greenleaf - 1863 - 504 sider
...is their common section, AB. PROPOSITION X. — THEOREM. 415. If one of two parallel straight lines is perpendicular to a plane, the other is also perpendicular to the same plane. Let AB, CD be two parallel A straight lil1es, of which AB is perpendicular to the plane MN ; then will...
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Elements of Geometry: With Practical Applications to Mensuration

Benjamin Greenleaf - 1868 - 340 sider
...is their common section, A B. PROPOSITION X. — THEOREM. 415. If one of two parallel straight lines is perpendicular to a plane, the other is also perpendicular to the same plane. Let AB, CD be two parallel straight lines, of which AB is perpendicular to the plane 11 N ; then will...
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The Normal Elementary Geometry: Embracing a Brief Treatise on Mensuration ...

Edward Brooks - 1868 - 284 sider
...perpendicular to the line.BZ1; they are, therefore, parallel (BI Th. IV. C.). A Cor. If one of two parallels is perpendicular to a plane, the other is also perpendicular to the same plane. For, since the lines are parallel, they have the same direction; hence, if one is at right angles to...
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Elements of Geometry and Trigonometry: With Applications in Mensuration

Charles Davies - 1870 - 392 sider
...then, the triangle OBD would have two riglt angles, which is impossible (Bk. I. Th. xvii. Cor. 4). Cor. If two lines are parallel, and one of them is perpendicular to a plane, the other will also be perpendicular to lite same plane. Of Planes. THEOREM VI. If two planes intersect each...
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Solid geometry and conic sections

James Maurice Wilson - 1872 - 160 sider
...plane is determined by one point, and the normal to the plane at that point. THEOREM 7. If two straight lines are parallel, and one of them is perpendicular to a plane, the other will be also perpendicular to that plane, and conversely. Proof. Let AB, CD be parallel, and let AB...
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The Eclectic School Geometry

Evan Wilhelm Evans - 1884 - 242 sider
...Therefore, AB is parallel to CD. That is, two straight lines, etc. Cor.— If one of two parallels is perpendicular to a plane, the other is also perpendicular to the plane. Ques. — Can two lines cut a plane at the same angle and not be parallel? E. o.— 11. THEOREM...
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Solid Geometry and Conic Sections: With Appendices on Transversals, and ...

James Maurice Wilson - 1885 - 180 sider
...the normal to the plane at that point. 1 This proof is due to Legendre. THEOREM 7. If two straight lines are parallel, and one of them is perpendicular to a plane, the other will be also perpendicular to that plane, and conversely '. Let AB, CD be parallel straight lines,...
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