Let A, B, C, D be points in 3-space with position vectors a, b, c, d respectively such that b – a = 2(c – d). Assume that the points A, B, C, D are distinct and do not all lie on the same line. Let E be the point on the line passing through C and D such that the vectors represented by BE and EC are orthogonal to each other. Let e be the position vector of E. (b – e) · (d – c) is Choose... (b — а) х (d - е) is Choose... (b — а) . (с — d) is Choose...
Let A, B, C, D be points in 3-space with position vectors a, b, c, d respectively such that b – a = 2(c – d). Assume that the points A, B, C, D are distinct and do not all lie on the same line. Let E be the point on the line passing through C and D such that the vectors represented by BE and EC are orthogonal to each other. Let e be the position vector of E. (b – e) · (d – c) is Choose... (b — а) х (d - е) is Choose... (b — а) . (с — d) is Choose...
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:Let A, B, C, D be points in 3-space with position vectors a, b, c, d respectively such that b – a = 2(c – d). Assume that the points A, B, C, D
are distinct and do not all lie on the same line.
Let E be the point on the line passing through C and D such that the vectors represented by BE and EC are orthogonal to each other. Let e
be the position vector of E.
(b — е) . (d — с) is
Choose...
(b — а) х (d — е) is
Choose...
(b — а) . (с — d) is
Choose...
(r – c) · (b – e) = 0 is
Choose...
The vectors represented by AB and DC are
Choose...
r%3Dа+ 1(с — d) is
Choose...
a+b
Choose...
e x (b · c) is
Choose...
The vectors represented by BE and DE are
Choose...
b+2d
is
3
Choose...
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