24. Consider the lines L₁ and L₂ in three-dimensional space: L₁:r=[3,2,−1]+t[1,−3,2],tЄR - L2:r=[3, 2, − 1]+s[2,2,1],sЄR Determine the corresponding Cartesian equation for the intersection of these two lines.

Elementary Geometry For College Students, 7e
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Chapter10: Analytic Geometry
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24. Consider the lines L₁ and L₂ in three-dimensional space:
L₁:r=[3,2,−1]+t[1,−3,2],tЄR
-
L2:r=[3, 2, − 1]+s[2,2,1],sЄR
Determine the corresponding Cartesian equation for the intersection of these two lines.
Transcribed Image Text:24. Consider the lines L₁ and L₂ in three-dimensional space: L₁:r=[3,2,−1]+t[1,−3,2],tЄR - L2:r=[3, 2, − 1]+s[2,2,1],sЄR Determine the corresponding Cartesian equation for the intersection of these two lines.
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