Find an equation for the plane perpendicular to the vector A=2i+3j+6k and passing through the terminal point of the vector B=i+5j+3k
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Answer:
2(x − 1) + 3(y − 5) + 6(z − 3) = 0
Step-by-step explanation:
In general, The plane perpendicular to (a,b,c) and passing through (x0,y0,z0) is a (x−x0)+b (y−y0)+c (z−z0) = 0
Now as per given information, we see that
The equation can be found by observing that the plane passes through the point (1, 5, 3) with normal vector
2(x − 1) + 3(y − 5) + 6(z − 3) = 0
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