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Consider the line L(t)=〈2+2t,3t,4+5t〉.Then: L is to the plane 4x+6y+10z=−4L is to the plane 16y−29x+2z=−204L is to the plane 13zâˆ...

Question

Consider the line L(t)=〈2+2t,3t,4+5t〉.Then: L is to the plane 4x+6y+10z=−4L is to the plane 16y−29x+2z=−204L is to the plane 13z−(25x+5y)=−15parallel, perpendicular, or neitherL is to the plane 3x+2y+2z=15:

Consider the line L(t)=〈2+2t,3t,4+5t〉. Then: L is to the plane 4x+6y+10z=−4 L is to the plane 16y−29x+2z=−204 L is to the plane 13z−(25x+5y)=−15 parallel, perpendicular, or neither L is to the plane 3x+2y+2z=15:



Answers

Determine whether the planes are parallel, perpendicular, or neither. $$ \begin{array}{l}{\text { (a) } 2 x-8 y-6 z-2=0 \quad \text { (b) } 3 x-2 y+z=1} \\ {\quad-x+4 y+3 z-5=0} \\ {\text { (c) } x-y+3 z-2=0} \\ {\quad 2 x+z=1}\end{array} $$

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The problem. This. Determine why they're the planes are parallel, perpendicular or neither, if neither find its angle between them. First, With these two equations ofthe place, we can really white the questions us two ax minus rewind minus C. You can't zero on the flax Mina six y minus choosy minus three years ago to zero is normal like cheerful. This one. This one is liquid too negative, three. Nicked one on its normal lecture for this plane is intuits we goto or negative six. Negative, too. So I'm on Julia Sickle to to multiply and won. So we're half. It's two planes, hair allow.

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