Problem: Report Error Consider vectors p, d₁, d₂ and points R, S, T, U in the picture below: S d₂ di Your Answer: R р x Given that the points R, S, T and U are all on the pictured plane, reorder the list R, S, T, U such that the position vector of the first point is p + 4.8d₁, the position vector of the second point is p - 2.5d₁ + 0.6d₂, the position vector of the third point is p + 2.1d₁ — 1.9d2, and the position vector of the fourth point is p - 3.9d₁ – 4.5d₂.
Problem: Report Error Consider vectors p, d₁, d₂ and points R, S, T, U in the picture below: S d₂ di Your Answer: R р x Given that the points R, S, T and U are all on the pictured plane, reorder the list R, S, T, U such that the position vector of the first point is p + 4.8d₁, the position vector of the second point is p - 2.5d₁ + 0.6d₂, the position vector of the third point is p + 2.1d₁ — 1.9d2, and the position vector of the fourth point is p - 3.9d₁ – 4.5d₂.
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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only HANDWRITTEN answer needed ( NOT TYPED)

Transcribed Image Text:Problem:
Report Error
Consider vectors p, d₁, d₂ and points R, S, T, U in the picture
below:
S
U
SUBMIT
d₂ di
R
Р
10
T
X
Given that the points R, S, T and U are all on the pictured
plane, reorder the list
R, S, T, U
such that the position vector of the first point is p + 4.8d₁, the
position vector of the second point is p - 2.5d₁ + 0.6d2, the
position vector of the third point is p+2.1d₁ - 1.9d2, and
the position vector of the fourth point is p - 3.9d₁ - 4.5d₂.
Your Answer:
GIVE UP
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