(1) Compute the intersection point of the following two lines using the cross product y=-0.5x+2 3x+6y=5 (2) Give the general homogeneous forms of an ideal point and the line at infinity and verify that the ideal point is on the line at infinity (3)give the equation of a conic in inhomogeneous, homogeneous and matrix forms
(1) Compute the intersection point of the following two lines using the cross product y=-0.5x+2 3x+6y=5 (2) Give the general homogeneous forms of an ideal point and the line at infinity and verify that the ideal point is on the line at infinity (3)give the equation of a conic in inhomogeneous, homogeneous and matrix forms
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 22RE
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(1) Compute the intersection point of the following two lines using the cross product
y=-0.5x+2
3x+6y=5
(2) Give the general homogeneous forms of an ideal point and the line at infinity and verify that the ideal point is on the line at infinity
(3)give the equation of a conic in inhomogeneous, homogeneous and matrix forms
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