The vector E = = -a, – 4as + 3a, expressed in RCS and in terms of ø is Е 3 (-сosф + 4sinф)ax + (-sinф — 4cosф)a, + За, E = (coso + 4sing)ax + (sinp – 4sinp)a, + 3az Е 3 (-сosф — 4sinф)ax + (-sinф + 4cosф)ay + За, Е 3 (сosф — 4sinф)a, + (sinф + 4sinф)ay + 3а,

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.1: The Geometry And Algebra Of Vectors
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The vector E
3D—ар — 4аф + За, еxpressed in RCS and in terms of ф is
-
E 3 (-сosф + 4sinф)ax + (-sinф — 4cosф)a, + За,
E 3D (cosф + 4sinф)ax + (sinф — 4sinф)a, + 3а,
Е 3 (-сosф — 4sinф)ax + (-sinф + 4cosф)ay + За,
%3D
Е 3D (cosф — 4sinф)ax + (sinф + 4sinф)ay + 3а,
Transcribed Image Text:The vector E 3D—ар — 4аф + За, еxpressed in RCS and in terms of ф is - E 3 (-сosф + 4sinф)ax + (-sinф — 4cosф)a, + За, E 3D (cosф + 4sinф)ax + (sinф — 4sinф)a, + 3а, Е 3 (-сosф — 4sinф)ax + (-sinф + 4cosф)ay + За, %3D Е 3D (cosф — 4sinф)ax + (sinф + 4sinф)ay + 3а,
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