E is a vectorial space wich has as base (i^→ ,j^→ ,k^→ ). P={ ((x),(y),(( z)) ) such that 5x+y+z=0} 1. Determinate one base of P.


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Question Number 128347 by mathocean1 last updated on 06/Jan/21
$E is a vectorial space wich has as base (i^→ ,j^→ ,k^→ ). P={ ((x),(y),(( z)) ) such that 5x+y+z=0} 1. Determinate one base of P.$
$E i s a v e c t o r i a l s p a c e w i c h h a s a s b a s e$ $(\vec{i}, \vec{j}, \vec{k}) .$ $P = {(\begin{matrix} x \\ y \\ z \end{matrix}) s u c h t h a t 5 x + y + z = 0}$ $1 . D e t e r m i n a t e o n e b a s e o f P .$
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