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Mathematics, 02.01.2022 07:30 dustysorrells74

Let O be the origin, c a given number, and u a given direction (i. e., a unit vector). Describe geometrically the locus of all points P in space that satisfy the vector equation OP Β· u = c|OP| . In particular, tell for what value(s) of c the locus will be (Hint: divide through by |OP|): a) a plane b) a ray (i. e., a half-line) c) empty

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Let O be the origin, c a given number, and u a given direction (i. e., a unit vector). Describe geom...
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