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Determine which of A-D form a solution to the given system for any choice of the free parameter $₁. List all letters that apply. If there is more than one answer, type them as a comma separated list. -2x1 - 3x₁ 5x3 = 3 7x3 = 4 HINT: All of the parameters of a solution must cancel completely when substituted into each equation. A. ((1+2s1), 1+ 81, 81) B. - (-51-², 81, 5+5+4) 81-2 C. (1281, 81, (1 - 81)) D. (6 +81,5-781, 81) Answer(s): + X2 X2 +

Determine which of A-D form a solution to the given system for any choice of the free parameter $₁. List all letters that apply. If there is more than one answer, type them as a comma separated list. -2x1 - 3x₁ 5x3 = 3 7x3 = 4 HINT: All of the parameters of a solution must cancel completely when substituted into each equation. A. ((1+2s1), 1+ 81, 81) B. - (-51-², 81, 5+5+4) 81-2 C. (1281, 81, (1 - 81)) D. (6 +81,5-781, 81) Answer(s): + X2 X2 +

Advanced Engineering Mathematics
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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5x3 3 Determine which of A-D form a solution to the given system for any choice of the free parameter $₁. List all letters that apply. If there is more than one answer, type them as a comma separated list. -2x1 4 - 3x1 HINT: All of the parameters of a solution must cancel completely when substituted into each equation. A. (-(1+2s1), 1 + $₁, S₁) 5-31) B. (-51-2, 8 6 - C. (1 281, 81, −(1 -(1 — D. (6 +81,5-781, 81) $1, Answer(s): — : s₁)) + + x2 x2 7x3 = =
Transcribed Image Text:5x3 3 Determine which of A-D form a solution to the given system for any choice of the free parameter $₁. List all letters that apply. If there is more than one answer, type them as a comma separated list. -2x1 4 - 3x1 HINT: All of the parameters of a solution must cancel completely when substituted into each equation. A. (-(1+2s1), 1 + $₁, S₁) 5-31) B. (-51-2, 8 6 - C. (1 281, 81, −(1 -(1 — D. (6 +81,5-781, 81) $1, Answer(s): — : s₁)) + + x2 x2 7x3 = =
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