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Consider the hyperboliode H defined by the equation:  x^2+y^2−z^2=1 and the point P0=(1,4,4) in H. Mark the alternative that contains the director vectors v1 and v2 of the two lines that pass through P and are entirely contained in H.

Consider the hyperboliode H defined by the equation:  x^2+y^2−z^2=1 and the point P0=(1,4,4) in H. Mark the alternative that contains the director vectors v1 and v2 of the two lines that pass through P and are entirely contained in H.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Consider the hyperboliode H defined by the equation:  x^2+y^2−z^2=1 and the point P0=(1,4,4) in H.

Mark the alternative that contains the director vectors v1 and v2 of the two lines that pass through P and are entirely contained in H.

33 30 ví = (0, 2, 2) e v2 = (- a. 17 ' 172) b. = (0, 2,-2) e g = (쀼, 유, 2) c. vi 33 따 = (1,4,4) e = (유, 유, 2) d 따= (0,2,2) e = (뷰, 휴, 2) 16 30 17' 17 16 30 17' 17, 2) vi = (1,4, 4) e v = ( 때 %= (1,4,4) e g = (유, 유, 2) е. 16 64 17' 17
Transcribed Image Text:33 30 ví = (0, 2, 2) e v2 = (- a. 17 ' 172) b. = (0, 2,-2) e g = (쀼, 유, 2) c. vi 33 따 = (1,4,4) e = (유, 유, 2) d 따= (0,2,2) e = (뷰, 휴, 2) 16 30 17' 17 16 30 17' 17, 2) vi = (1,4, 4) e v = ( 때 %= (1,4,4) e g = (유, 유, 2) е. 16 64 17' 17
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