Let A=(1,2,3), B=(3,4,3), C=(1,4,4) and D=(2,2,5) vertices of a parallelepiped in space and suppose that the vertices B, C and D are adjacent to vertex A. Since the segment AE is a diagonal of the parallelepiped, mark the alternative that corresponds to the coordinates of point E. Choose an option: A. (4,6.6) B. (1,−3,−3) C. (−2,−2.0) D. (3.4.3) E. (3,5,6)
Let A=(1,2,3), B=(3,4,3), C=(1,4,4) and D=(2,2,5) vertices of a parallelepiped in space and suppose that the vertices B, C and D are adjacent to vertex A. Since the segment AE is a diagonal of the parallelepiped, mark the alternative that corresponds to the coordinates of point E. Choose an option: A. (4,6.6) B. (1,−3,−3) C. (−2,−2.0) D. (3.4.3) E. (3,5,6)
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.5: Reflections And Symmetry
Problem 20E
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Let A=(1,2,3), B=(3,4,3), C=(1,4,4) and D=(2,2,5) vertices of a parallelepiped in space and suppose that the vertices B, C and D are adjacent to vertex A. Since the segment AE is a diagonal of the parallelepiped, mark the alternative that corresponds to the coordinates of point E.
Choose an option:
A. (4,6.6)
B. (1,−3,−3)
C. (−2,−2.0)
D. (3.4.3)
E. (3,5,6)
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