find the vector equation of the line through the origin which is perpendicular to the plane
r.(i-2j+k)=3
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Answer:
Step-by-step explanation:
n general, the normal vector of the plane a⋅x+b⋅y+c⋅z+d=0 is (a,b,c).
Hence, the normal vector of the plane 1⋅x−5⋅y+1⋅z−1=0 is (1,−5,1).
Hence, the line can be represented by t as
x−(−1)1=y−(−5)−5=z−21=t.
Thus,
r(t)=(t−1,−5t−5,t+2).
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