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Vector calculus in plane and space: Distances, Angles and Inner Product
Normal vectors
Let #V# be the plane with parametric representation \[\left[2,-7,-1\right]+\lambda\cdot \rv{2,4,2}+\mu\cdot\rv{3,-1,2}\tiny.\]
Determine a normal vector of #V#.
Give your answer in the form #\rv{a_1,a_2,a_3}#, wherein #a_1#, #a_2#, #a_3# are integers.
Determine a normal vector of #V#.
Give your answer in the form #\rv{a_1,a_2,a_3}#, wherein #a_1#, #a_2#, #a_3# are integers.
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