Let à = p(z? – 1)u, – pzcos(4)ug + p² z?u; %3D and B = r?cos(4)u, + 2rsin(0)ūg At T(-3,4,1), calculate (a) à and B (b) the vector component in cylindrical coordinates of à along B at T (c) the unit vector in spherical coordinates perpendicular to both à and B

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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Let
Ā = p(z2 – 1)u, – pzcos(4)ug + p² z²u¿
and
B = r?cos(4)u,+ 2rsin(0)ug
At T(-3,4,1), calculate
(a) Á and B
(b) the vector component in cylindrical coordinates of à along B at T
(c) the unit vector in spherical coordinates perpendicular to both Á and B at T.
Transcribed Image Text:Let Ā = p(z2 – 1)u, – pzcos(4)ug + p² z²u¿ and B = r?cos(4)u,+ 2rsin(0)ug At T(-3,4,1), calculate (a) Á and B (b) the vector component in cylindrical coordinates of à along B at T (c) the unit vector in spherical coordinates perpendicular to both Á and B at T.
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