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May 22 2014 06:45pm
Give a point-parallel or two-point form, and parametric equations for the IR^3 line described.

15) Through P(2, -3, 1) and parallel to the x-axis.
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May 22 2014 07:31pm
I MIGHT be able to help you, can you provide me the title of your text book, the authors and page number?
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May 22 2014 08:01pm
I think it's (2,-3,-1). You can plot the point on the xyz axis. To get a parallel point by x axis, all you do is to change the sign of z value.
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May 23 2014 08:22am
Quote (zyQuzA0e5esy2y @ May 22 2014 09:31pm)
I MIGHT be able to help you, can you provide me the title of your text book, the authors and page number?



Elementary Linear Algebra
Fourth Edition

By Stewart Venit & Wayne Bishop

it says the point parallel point to the x axis is (1,0,0). I was just wondering how they got (1,0,0). You just flip the z value?...huh.
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May 23 2014 10:06am
My gf said the above her reasoning seemed fine
from what I could remember about linear algebra these problems were just a sign flip

This post was edited by brigadier on May 23 2014 10:07am
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May 23 2014 04:47pm
I never like math but I guess we all do
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May 24 2014 08:55pm
Quote (desertwolf @ May 22 2014 07:45pm)
Give a point-parallel or two-point form, and parametric equations for the IR^3 line described.

15) Through P(2, -3, 1) and parallel to the x-axis.


This makes zero sense, coming from who has been through linear algebra.

Specifically, the IR^3 Maybe you use different notation?

This post was edited by Casey on May 24 2014 08:57pm
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