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Let I be the line of 7x - 5y2z - 5 = 0 and x=y+2z=3= intersection of the plane 0. The parametric or symmetric equations to describe L are given by: None of the given options x + 5 = 6t, y + 8 = 8t, z = t. (2,3,0) - t(6, 8, 1) x − 5 = 6t, y - 8 = 8t, z = t. (2,-1,8) + (-6, -8,0)

Let I be the line of 7x - 5y2z - 5 = 0 and x=y+2z=3= intersection of the plane 0. The parametric or symmetric equations to describe L are given by: None of the given options x + 5 = 6t, y + 8 = 8t, z = t. (2,3,0) - t(6, 8, 1) x − 5 = 6t, y - 8 = 8t, z = t. (2,-1,8) + (-6, -8,0)

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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Let I be the line of intersection of the plane 7x - 5y2z - 5 = 0 and x=y+2z-3= 0. The parametric or symmetric equations to describe L are given by: None of the given options x + 5 = 6t, y + 8 = 8t, z = t. (2,3,0) - t(6,8,1) x − 5 = 6t, y - 8 = 8t, z = t. (2,-1,8) + (-6, -8,0)
Transcribed Image Text:Let I be the line of intersection of the plane 7x - 5y2z - 5 = 0 and x=y+2z-3= 0. The parametric or symmetric equations to describe L are given by: None of the given options x + 5 = 6t, y + 8 = 8t, z = t. (2,3,0) - t(6,8,1) x − 5 = 6t, y - 8 = 8t, z = t. (2,-1,8) + (-6, -8,0)
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