1. The parts of this question are not directly related. (a) Let a = (x + y)i + 2j + yk and b= 3i+ (4.x + y+ 1)j + 4k. i. Find values of x and y such that a lb. ii. Find values of x and y such that a|b. [Hint: Assume that b for some scalar value c. = ca (b) Let a, b, and c be three arbitrary vectors in the plane 3x – 5y + 6z = 7 (so you don't know their components – the exact components are not necessary to answer this question). Compute (-a + 4b – 7c) · (–3i + 5j – 6k). [Hint: Use the properties of the Dot Product, listed in your textbook.] -
1. The parts of this question are not directly related. (a) Let a = (x + y)i + 2j + yk and b= 3i+ (4.x + y+ 1)j + 4k. i. Find values of x and y such that a lb. ii. Find values of x and y such that a|b. [Hint: Assume that b for some scalar value c. = ca (b) Let a, b, and c be three arbitrary vectors in the plane 3x – 5y + 6z = 7 (so you don't know their components – the exact components are not necessary to answer this question). Compute (-a + 4b – 7c) · (–3i + 5j – 6k). [Hint: Use the properties of the Dot Product, listed in your textbook.] -
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
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![1. The parts of this question are not directly related.
(a) Let a = (x + y)i + 2j + yk and b= 3i+ (4.x + y+ 1)j + 4k.
i. Find values of x and y such that a lb.
ii. Find values of x and y such that a|b. [Hint: Assume that b
for some scalar value c.
= ca
(b) Let a, b, and c be three arbitrary vectors in the plane 3x – 5y + 6z = 7
(so you don't know their components – the exact components are not
necessary to answer this question). Compute (-a + 4b – 7c) · (–3i +
5j – 6k). [Hint: Use the properties of the Dot Product, listed in your
textbook.]
-](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6f513383-164b-40ca-b7e1-877f04bf53ad%2Fab3e9b56-a0f9-43ac-8f69-78b257e5b33a%2Fadng3fmh.jpeg&w=3840&q=75)
Transcribed Image Text:1. The parts of this question are not directly related.
(a) Let a = (x + y)i + 2j + yk and b= 3i+ (4.x + y+ 1)j + 4k.
i. Find values of x and y such that a lb.
ii. Find values of x and y such that a|b. [Hint: Assume that b
for some scalar value c.
= ca
(b) Let a, b, and c be three arbitrary vectors in the plane 3x – 5y + 6z = 7
(so you don't know their components – the exact components are not
necessary to answer this question). Compute (-a + 4b – 7c) · (–3i +
5j – 6k). [Hint: Use the properties of the Dot Product, listed in your
textbook.]
-
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