(a) Describe the line through P and Q via general (Cartesian) equation(s). (b) Give an equation for the plane B determined by P, Q and R. (c) Compute distance of the origin O to the plane B obtained in part (b).

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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2.
Consider the points P, Q and R with position vector (with respect to the origin O = (0,0,0))
= (2, –1,3),
6 = and
(5, 2, 0)
c=
(1, – 7, 4).
||
Transcribed Image Text:2. Consider the points P, Q and R with position vector (with respect to the origin O = (0,0,0)) = (2, –1,3), 6 = and (5, 2, 0) c= (1, – 7, 4). ||
(a) Describe the line through P and Q via general (Cartesian) equation(s).
(b) Give an equation for the plane B determined by P, Q and R.
(c) Compute distance of the origin O to the plane B obtained in part (b).
Transcribed Image Text:(a) Describe the line through P and Q via general (Cartesian) equation(s). (b) Give an equation for the plane B determined by P, Q and R. (c) Compute distance of the origin O to the plane B obtained in part (b).
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