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lecture_20_slides

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lecture_20_slides [2016/04/13 15:42] – [Example 2] rupertlecture_20_slides [2016/04/13 15:43] (current) rupert
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   * Normal vector for $\Pi$: $\nn=\c211\times\c{-3}75 = \cp211{-3}75=\c{-2}{-13}{17}$   * Normal vector for $\Pi$: $\nn=\c211\times\c{-3}75 = \cp211{-3}75=\c{-2}{-13}{17}$
   * $\Pi$ has equation $-2x-13y+17z=d$   * $\Pi$ has equation $-2x-13y+17z=d$
 +==== ====
 +  * $\Pi$ has equation $-2x-13y+17z=d$ and contains $L:\c xyz=\c{6/5}{1/5}0+t\c{-3/5}{7/5}1$, $t\in\mathbb{R}$
   * Take $t=2$: $(0,3,2)$ in $L$, so in $\Pi$   * Take $t=2$: $(0,3,2)$ in $L$, so in $\Pi$
   * Sub in: $d=0-13(3)+17(2)=-39+34=-5$   * Sub in: $d=0-13(3)+17(2)=-39+34=-5$
   * Answer: $-2x-13y+17z=-5$, or $2x+13y-17z=5$.   * Answer: $-2x-13y+17z=-5$, or $2x+13y-17z=5$.
lecture_20_slides.1460562126.txt.gz · Last modified: by rupert

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