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Show that r|(1) and r2(1) define the same line, where rị(t) = (3, –1, 4) + t (8, 12, –6) r2(1) = (11, 11, –2) + 1 (4, 6, –3) Hint: Show that r2(1) passes through (3, – 1, 4) and that the direction vectors for r¡(1) and r2(1) are parallel.

Show that r|(1) and r2(1) define the same line, where rị(t) = (3, –1, 4) + t (8, 12, –6) r2(1) = (11, 11, –2) + 1 (4, 6, –3) Hint: Show that r2(1) passes through (3, – 1, 4) and that the direction vectors for r¡(1) and r2(1) are parallel.

Elementary Linear Algebra (MindTap Course List)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Vector Spaces
Section4.4: Spanning Sets And Linear Independence
Problem 76E: Let f1(x)=3x and f2(x)=|x|. Graph both functions on the interval 2x2. Show that these functions are...
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Show that r|(1) and r2(1) define the same line, where rị(t) = (3, –1, 4) + t (8, 12, –6) r2(1) = (11, 11, –2) + 1 (4, 6, –3) Hint: Show that r2(1) passes through (3, – 1, 4) and that the direction vectors for r¡(1) and r2(1) are parallel.
Transcribed Image Text:Show that r|(1) and r2(1) define the same line, where rị(t) = (3, –1, 4) + t (8, 12, –6) r2(1) = (11, 11, –2) + 1 (4, 6, –3) Hint: Show that r2(1) passes through (3, – 1, 4) and that the direction vectors for r¡(1) and r2(1) are parallel.
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