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Problem

Let $(a, b)$ and $(c, d)$ be two vectors in $K^{2…

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Problem 1 Problem 2 Problem 3 Problem 4 Problem 5 Problem 6 Problem 7

Problem 3 Easy Difficulty

Find the coordinates of the vector $X$ with respect to the vectors $A, B, C$.
(a) $X=(1,0,0), A=(1,1,1), B=(-1,1,0), C=(1,0,-1)$
(b) $X=(1,1,1), A=(0,1,-1), B=(1,1,0), C=(1,0,2)$
(c) $X=(0,0,1), A=(1,1,1), B=(-1,1,0), C=(1,0,-1)$

Answer

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Calculus 3

Undergraduate Algebra

Chapter 5

Vector Spaces and Modules

Section 1

Vector Spaces and Bases

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Vectors

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Watch More Solved Questions in Chapter 5

Problem 1
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Video Transcript

can we have that? A zinc lozenges will cover one, too. B is equal to negative one common Cheryl Comma one and C is equal to one common. Joe. Come in a bit of one. Get her ass for a don't beat. But it's this zero. China's native one 1st 1 times l look two turns one that used me too grass for a Nazi. They're old times one plus one time so close to the times, thinking of you. It's there's no back here. And that's the sequel to negative shit. Okay, now we're asked for a dot B times C That's equal to that. See, we said C was or it'll be was two. And in times our vector. See, it's one Comma Joe combination of one. It's just equal to two common Darryl combination, too. And then we have a doxy times be He said it Nazi was negative. We have negative two times our vector B. Just one call material Come Oh one. And that gives me to comment. Zero coming there too

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