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Find the parametrization for the line segment joining the points P(0,3,5) and Q(0, - 3,5). Draw coordinate axes and sketch the segment, indicating the direction
Find the parametrization for the line segment joining the points P(0,3,5) and Q(0, - 3,5). Draw coordinate axes and sketch the segment, indicating the direction of increasing t for the parametrization. Find the parametrization for the line segment joining the two points. Use P(0,3,5) as the base point and PQ as the vector. Let y = 3 - 6t. X = y : Z= Osts (Type expressions using t as the variable.)Find the equation for the plane through the point Po = (2,7,5) and normal to the vector n = 4i + 8j + 6k. Using a coefficient of 2 for x, the equation for the plane through the point Po = (2,7,5) and normal to n = 4i + 8j + 6k is (Type an equation.)Find the point of intersection of the lines given below and then find the plane determined by these lines. x = 4t + 8, y = 4t + 7, z = 5t + 10, - co
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