9. In three-space there are no more than 2 possibilities for the intersection of two Lines. 10. If the cross product of the direction vector of a line and the normal of a plane is not equal to zero, then the intersections of the line and the plane is a point. 11. Lines intersect in a point in two-space but do not intersect in three-space
9. In three-space there are no more than 2 possibilities for the intersection of two Lines. 10. If the cross product of the direction vector of a line and the normal of a plane is not equal to zero, then the intersections of the line and the plane is a point. 11. Lines intersect in a point in two-space but do not intersect in three-space
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 74E
Question
PLS HELP ON ALL ASKED QUESTIONS PLS. THIS IS TRUE AND FALSE
Transcribed Image Text:9.
In three-space there are no more than 2 possibilities for the intersection of two
Lines.
10.
If the cross product of the direction vector of a line and the normal of a plane is
not equal to zero, then the intersections of the line and the plane is a point.
11.
Lines intersect in a point in two-space but do not intersect in three-space
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