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VECTORS Shortest Distance from Point to Plane with Cross Product
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#Vectors_Intersection_Planes #distancefrompoint #vectors_lines_Planes #Vectors_MCV4U #anilkumarmath #globalmathinstitute #Vectors_Intersection_lines
Find the distance between the point Q(4, 5, 5) and the line
Find the shortest distance from the point P(1, 3, -2) to the line through A (2, 0, -1) with direction vector m = (1, -1, 0).
A perpendicular line is drawn from point X(3, 2, -5) to the plane given by the equation 4x – 5y + z – 9 = 0 and meets the plane at point M. Determine the coordinates of M.
Find the distance between the point Q(4, 5, 5) and the line
Find the shortest distance from the point P(1, 3, -2) to the line through A (2, 0, -1) with direction vector m = (1, -1, 0).
A perpendicular line is drawn from point X(3, 2, -5) to the plane given by the equation 4x – 5y + z – 9 = 0 and meets the plane at point M. Determine the coordinates of M.
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