Question

Let $M = \begin{bmatrix} -4 & 1 \ -1 & 3 \end{bmatrix}$, $u = (x, y)$, $v = (z, w)$. Find the following. $Mu = ( , )$. $Mv = ( , )$. 

          Let $M = \begin{bmatrix} -4 & 1 \ -1 & 3 \end{bmatrix}$, $u = (x, y)$, $v = (z, w)$. Find the following.
$Mu = (		, 		)$.
$Mv = (		, 		)$.
Let M = < b m a t r i x >, u = (x, y), v = (z, w). Find the following. Mu = ( , ). Mv = ( , ).

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Calculus: Early Transcendentals
Calculus: Early Transcendentals
James Stewart 8th Edition
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Let Mu = xyvzw. Find the following: Mu = Mv = Submit Part
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Transcript

-
00:01 In this problem we're asked to do a conversion and we're asked to convert 466 millikelvin per second to microkelvin.
00:12 There's different ways i could do this.
00:14 I'm going to do it like what i'm going to call the most traditional way.
00:18 So i've got 456 millikelvins per second.
00:27 Let me do my seconds first.
00:30 One second contains 1 ,000 milliseconds so i can cross that off.
00:47 Next, sometimes i might just go straight from milliseconds to microseconds but i'm going to do this a little differently...
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