et L7 be the line passing through the point P=(7, 14, 12) with direction vector d=[-2, -2, –3]', and let L, be the line passing through th oint P2=(9, -12, 1) with direction vector dz=[2, 0, –1]". ind the shortest distance d between these two lines, and find a point Q, on L7 and a point Q, on L, so that d(Q1,Q2) = d. Use the square pot symbol 'V' where needed to give an exact value for your answer. d = 0 Q1 = (0, 0,0) 22 = (0, 0,0)
et L7 be the line passing through the point P=(7, 14, 12) with direction vector d=[-2, -2, –3]', and let L, be the line passing through th oint P2=(9, -12, 1) with direction vector dz=[2, 0, –1]". ind the shortest distance d between these two lines, and find a point Q, on L7 and a point Q, on L, so that d(Q1,Q2) = d. Use the square pot symbol 'V' where needed to give an exact value for your answer. d = 0 Q1 = (0, 0,0) 22 = (0, 0,0)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Related questions
Question
![Let L7 be the line passing through the point P=(7, 14, 12) with direction vector d=[-2, -2, –3]", and let L, be the line passing through the
point P2=(9, -12, 1) with direction vector d=[2, 0, –1]".
Find the shortest distance d between these two lines, and find a point Q, on L7 and a point Q, on L, so that d(Q7,Q,)= d. Use the square
root symbol 'W' where needed to give an exact value for your answer.
d = 0
Q1 = (0,0, 0)
Q2 = (0, 0,0)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2b10f01a-0005-4862-96fe-0c2de1018b69%2Fe7b96ff5-3296-468e-8d61-727ff409bd1e%2F8rxy2ja_processed.png&w=3840&q=75)
Transcribed Image Text:Let L7 be the line passing through the point P=(7, 14, 12) with direction vector d=[-2, -2, –3]", and let L, be the line passing through the
point P2=(9, -12, 1) with direction vector d=[2, 0, –1]".
Find the shortest distance d between these two lines, and find a point Q, on L7 and a point Q, on L, so that d(Q7,Q,)= d. Use the square
root symbol 'W' where needed to give an exact value for your answer.
d = 0
Q1 = (0,0, 0)
Q2 = (0, 0,0)
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