The parallelogram (ABCD) has vertices at A(2,-1,4), B(1,0, –1), C(1, 2, 3), and D, then اخترأحد الخيارات 9. D = (1, –1, -4), projBÁ =(j + 2k) and area ABCD = 6 %3D D = (2, 1,8), projBÁ =(j+ 2k) and area of ABCD = 6/6 D = (1,-1,-4), projBÁ = 9(j - 3k) and area ABCD= V6 %3D D = (-2, 1, -8), projBÁ = 9(j – 3k) and area of ABCD= V6

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.4: Translations
Problem 3C
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The parallelogram (ABCD) has vertices at A(2, -1, 4), B(1,0, -1), C(1,2, 3),
and D, then
اخترأحد الخیارات
9.
D = (1, -1, -4), projaBÁ = (j + 2k) and area ABCD = 6
D = (2, 1,8), projBÁ =(j+2k) and area of ABCD = 6/6
D = (1, -1, -4), projaBÁ = 9(j - 3k) and area ABCD= V6
%3D
D = (-2, 1, -8), projBÁ = 9(j – 3k) and area of ABCD= 6
Transcribed Image Text:The parallelogram (ABCD) has vertices at A(2, -1, 4), B(1,0, -1), C(1,2, 3), and D, then اخترأحد الخیارات 9. D = (1, -1, -4), projaBÁ = (j + 2k) and area ABCD = 6 D = (2, 1,8), projBÁ =(j+2k) and area of ABCD = 6/6 D = (1, -1, -4), projaBÁ = 9(j - 3k) and area ABCD= V6 %3D D = (-2, 1, -8), projBÁ = 9(j – 3k) and area of ABCD= 6
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