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The general solution of the 1st-order ODE, (x + 3y - 2)y' = Select one: O a. y(x) = ln(3x + C) - 2 ○ b. O O c. ○ d. y(x) = [+ln(6x + C) + (2 − x)] /3 y(x) = 3√3 [+ln(18(x + C)) + (2 − x)√3] - y(x) = [n(6x + C) ± (2 − x)] /3 -y-1/3(x - 2) is

The general solution of the 1st-order ODE, (x + 3y - 2)y' = Select one: O a. y(x) = ln(3x + C) - 2 ○ b. O O c. ○ d. y(x) = [+ln(6x + C) + (2 − x)] /3 y(x) = 3√3 [+ln(18(x + C)) + (2 − x)√3] - y(x) = [n(6x + C) ± (2 − x)] /3 -y-1/3(x - 2) is

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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The general solution of the 1st-order ODE, (x + 3y - 2)y' = e-3(x+3y-2)² Select one: O a. y(x) = ln(3x + C) - 2 ○ b. y(x) = [In(6x + C) + (2 − x)] /3 ○ c._ y(x) = 3√ [±ln(18(x + C')) + (2 − x)√3] ○ d. y(x) = [ln(6x + C) ± (2 − x)] /3 -y-1/3(x - 2) is
Transcribed Image Text:The general solution of the 1st-order ODE, (x + 3y - 2)y' = e-3(x+3y-2)² Select one: O a. y(x) = ln(3x + C) - 2 ○ b. y(x) = [In(6x + C) + (2 − x)] /3 ○ c._ y(x) = 3√ [±ln(18(x + C')) + (2 − x)√3] ○ d. y(x) = [ln(6x + C) ± (2 − x)] /3 -y-1/3(x - 2) is
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