1. Find the volume of the parallelepiped PQRS if the vectors V(PQ),V(PR), and V(PS) are respectively 3î + 2ſ – Ê, Î – 2ſ
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1. Find the volume of the parallelepiped PQRS if the vectors V(PQ),V(PR), and V(PS) are respectively 3î + 2ſ – Ê, Î – 2ſ
1. Find the volume of the parallelepiped PQRS if the vectors V(PQ),V(PR), and V(PS) are respectively 3î + 2ſ – Ê, Î – 2ſ + 3k, and î – ĵ + Ř. 2. Find an equation of the plane containing the point P (0, -, ) and the line determined by the two planes 2x – y +z = -1 and x + 2y + z = 0. 3. Find a set of symmetric and parametric equations of the line passing through the point (1,4, 2) intersecting the x-axis and parallel to the plane 2x + y - 2+8= 0.
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