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The shaded ABCD place intersects the x, y and z axes at T, S, and R, respectively. Determine the smallest distance from the point H to the plane. Calculate: x' = 4 ft y' = 13 ft The normal vector to the plane. 3 tries remaining. The unit normal vector to the plane. 3 tries remaining. z' = 8 ft i + 3 tries remaining. The perpendicular distance from the point to the plane. ft ENTER k ft ENTER k ENTER B A NE R C S D H y COLLAPSE IMAGES R(0,0,5') T(5', 0,0) S(0,5', 0) H(x', y', z')

The shaded ABCD place intersects the x, y and z axes at T, S, and R, respectively. Determine the smallest distance from the point H to the plane. Calculate: x' = 4 ft y' = 13 ft The normal vector to the plane. 3 tries remaining. The unit normal vector to the plane. 3 tries remaining. z' = 8 ft i + 3 tries remaining. The perpendicular distance from the point to the plane. ft ENTER k ft ENTER k ENTER B A NE R C S D H y COLLAPSE IMAGES R(0,0,5') T(5', 0,0) S(0,5', 0) H(x', y', z')

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter9: Vectors In Two And Three Dimensions
Section9.6: Equations Of Lines And Planes
Problem 2E
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The shaded ABCD place intersects the x, y and z axes at T, S, and R, respectively. Determine the smallest distance from the point H to the plane. Calculate: x' = 4 ft y' = 13 ft The normal vector to the plane. 3 tries remaining. The unit normal vector to the plane. 3 tries remaining. z' = 8 ft i + 3 tries remaining. The perpendicular distance from the point to the plane. ft ENTER k ft ENTER k ENTER B X A NE R C S D H y COLLAPSE IMAGES R(0,0,5') T(5', 0,0) S(0,5', 0) H(x', y',z')
Transcribed Image Text:The shaded ABCD place intersects the x, y and z axes at T, S, and R, respectively. Determine the smallest distance from the point H to the plane. Calculate: x' = 4 ft y' = 13 ft The normal vector to the plane. 3 tries remaining. The unit normal vector to the plane. 3 tries remaining. z' = 8 ft i + 3 tries remaining. The perpendicular distance from the point to the plane. ft ENTER k ft ENTER k ENTER B X A NE R C S D H y COLLAPSE IMAGES R(0,0,5') T(5', 0,0) S(0,5', 0) H(x', y',z')
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