Identify the DIRECTION VECTOR and a POINT on each of the following lines: (a) 7 = (3,4) +t(2, 1), teR (a) (a) . (b) x = 1+ 2t, y = 3 – 7t, z = t – 26, t e R (b) (b) T = (4,1+ 2t), t e R (c)- (c). х3 — 5t, у 3 6, tER (d) (d) 1

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.3: Lines And Planes
Problem 18EQ
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1. Identify the DIRECTION VECTOR and a POINT on each of the following lines:
(a)
т3 (3,4) + t(2, 1), tER
(a)
(Ъ)
x = 1+ 2t, y = 3 – 7t, z = t – 26, t ER
(b)
(b)
(c)
ř = (4,1+ 2t), t ER
(c)
(c)
(d)
x = -5t, y = 6, t e R
(d)
(d)
1
(e)
x + 26y + 2022 = 0
(e)
(e)
Transcribed Image Text:1. Identify the DIRECTION VECTOR and a POINT on each of the following lines: (a) т3 (3,4) + t(2, 1), tER (a) (Ъ) x = 1+ 2t, y = 3 – 7t, z = t – 26, t ER (b) (b) (c) ř = (4,1+ 2t), t ER (c) (c) (d) x = -5t, y = 6, t e R (d) (d) 1 (e) x + 26y + 2022 = 0 (e) (e)
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