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find the equcation of plane through the points p(4,4,-4),q(2,-5,-5),r(1,2,2)
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\[\vec {pq}=?\]
\[\vec{pr}=?\] then \[n=<\vec{pq}>.<\vec{pr}>\] \[\vec n\]and one point you can write out the equation of the required plane
my answers was -56x+21y-23z=-48
is wrong
why
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\[\vec{PQ} = \vec{Q} - \vec{P}\]\[\vec{PR} = \vec{R} - \vec{P}\]\[\vec{n} = \vec{PQ} \times\vec{PR}\]
i did that
still wrong
i find the n then i sub p0
find the value
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pq=-2,-9,-1 pr=-3,-2,6
pls check then i used matrix 3*3 matrix to find the n then i left with
-56x+21y-23z
then i sub p0 to get -48
-56x + 15y - 23z + 72 = 0
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