Question: Consider points A(1, 4, 7), B(2, -1, 3), C(3, 5, 3), A'(2, 3, 5), B'(1, 1, 1) and C'(1,-4,-2). Find a point P and

Consider points A(1, 4, 7), B(2, -1, 3), C(3, 5, 3), A'(2,

Consider points A(1, 4, 7), B(2, -1, 3), C(3, 5, 3), A'(2, 3, 5), B'(1, 1, 1) and C'(1,-4,-2). Find a point P and a line h such that triangles ABC and A'B'C' are in perspective from a point P and from the line h, in which A corresponds to A', B corresponds to B' and C corresponds to C'.

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