Consider the points A(2, -1, 3), B(7,0, 5) and C(0, 1, 7), and the line with symmetric equations 2=2=y+1=352 Write the vectors AB and AC in terms of its components. Determine ZBAC, i.e., the angle between AB and AČ. Find the area of AABC. Give a set of parametric equations of the line m that passes through B and is parallel to l. Give an equation (in point-normal form) of the plane containing the lines and m.

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