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Copy file name to clipboardExpand all lines: source/linear-algebra/source/03-AT/03.ptx
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@@ -824,21 +824,16 @@ Are the row space and column space of <m>N</m> both equal to <m>\mathbb{R}^3</m>
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<subsection>
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<title>Videos</title>
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<figure>
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<caption>Video: The kernel and image of a linear transformation.
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Note that there is a typo: if you're following along, you should find that <m>T\left(\left[\begin{array}{c}2\\1\\3\\0\end{array}\right]\right)=\left[\begin{array}{c}14\\-5\\9\end{array}\right]</m>.</caption>
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<videoxml:id="video-AT3-1"youtube="FGyD1KLFHwc"/>
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<caption>Video: The kernel and image of a linear transformation.</caption>
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<videoxml:id="video-AT3-1"youtube="9vLnq3jywd8"/>
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</figure>
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<figure>
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<caption>Video: Finding a basis of the image of a linear transformation</caption>
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<videoxml:id="video-AT3-2"youtube="ut_1dVFqwXw"/>
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</figure>
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<figure>
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<caption>Video: Finding a basis of the kernel of a linear transformation</caption>
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<videoxml:id="video-AT3-3"youtube="VO2bDSiwbJM"/>
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<caption>Video: Finding a basis of the kernel and of the image of a linear transformation</caption>
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<videoxml:id="video-AT3-2"youtube="Tk7OpBYQ7ps"/>
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</figure>
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<figure>
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<caption>Video: The rank-nullity theorem</caption>
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