Find the general equation of the plane α passing through points F4, A2 and B1. Among the points C1, C2, D3 and D4 determine which ones belong to plane α and which ones do not. F4: (-2,1,3) B1: (1,0,0) A2: (-1.0, 1) C1:(1,2,3) C2:(1,2,4) D3: (1,2.2) D4: (1,2,3)

Q: bugi nе pom the equa that passes 2,1), 2(0, 2, 3) the d P3(−2, −1, −5). Then, find the distance from…

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Q: Find the linear equation of the plane through the point (2,3,6) and parallel to the plane…

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Q: :Find the equation of the plane through (-1 6, 2) and perpendi cular to the jain of (1, 2, 3) and…

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Q: The equation of the plane that passes through the points (1, -2,1), (-1, -1,7) and (2, -1,3) is :

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Q: Find an equation of the plane containing the three points P(1,2,2), Q(2,-1,4), and R(3,5,-2).

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Q: Which of the following equations define the plane passing through the points (3,0, 0), (0, –7,0),…

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Q: :Find the equation of the plane through (-1, 6, 2) and perpendi cular to the jain of (1, 2, 3) and…

A: Given,           The equation of the pane through -1,6,1 and perpendicular to the join            of…

Q: Find the equation of the plane through the points P (1,-1, 1) Q = (3,–1,3); R= (2,1,1).

A: We will find out the required equation of plane.

Q: Find an equation of the plane through the three points given: P= (0,0, 1) , Q =(-1,4,2), R=(-2,–2,…

A: We have to find the equation of a plane which passes through the following points -  P = (0,0,1) Q =…