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Question 1 Question 5 Find the solution. (4D4 - 4D³ - 3D² - 2D + 1)y = 0. Find the solution. (D³ - 3D - 2)y =0; when x =0, y=0, y' = 9. y" = 0. A y = (c,+c_x)e¯*+ (c,+cx)e'/½ (A) y = (-1+ 2x)e¯2*+e2x y = (c,+c,)e¯*+ (c,+cx)e¯/2 B) y = (-2 + 3x)e¯*+2ex y = (-2 + x)e -*+ 2e* D y = (-1+ 2x)e2*+2e=x O y = (c,+cx)e¯½+(c;+cx)e*

Question 1 Question 5 Find the solution. (4D4 - 4D³ - 3D² - 2D + 1)y = 0. Find the solution. (D³ - 3D - 2)y =0; when x =0, y=0, y' = 9. y" = 0. A y = (c,+c_x)e¯*+ (c,+cx)e'/½ (A) y = (-1+ 2x)e¯2*+e2x y = (c,+c,)e¯*+ (c,+cx)e¯/2 B) y = (-2 + 3x)e¯*+2ex y = (-2 + x)e -*+ 2e* D y = (-1+ 2x)e2*+2e=x O y = (c,+cx)e¯½+(c;+cx)e*

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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Question 1 Question 5 Find the solution. (4D4 - 4D³ - 3D² - 2D + 1)y = 0. Find the solution. (D³ - 3D - 2)y =0; when x =0, y=0, y' = 9. y" = 0. A y = (c,+c_x)e¯*+ (c,+cx)e'/½ (A) y = (-1+ 2x)e¯2*+e2x y = (c,+c,)e¯*+ (c,+cx)e¯/2 B) y = (-2 + 3x)e¯*+2ex y = (-2 + x)e -*+ 2e* (D y = (-1+ 2x)e2*+ 2e ¬x © y = (c,+cx)e¯/½+ (e,+cx)e* + (c.
Transcribed Image Text:Question 1 Question 5 Find the solution. (4D4 - 4D³ - 3D² - 2D + 1)y = 0. Find the solution. (D³ - 3D - 2)y =0; when x =0, y=0, y' = 9. y" = 0. A y = (c,+c_x)e¯*+ (c,+cx)e'/½ (A) y = (-1+ 2x)e¯2*+e2x y = (c,+c,)e¯*+ (c,+cx)e¯/2 B) y = (-2 + 3x)e¯*+2ex y = (-2 + x)e -*+ 2e* (D y = (-1+ 2x)e2*+ 2e ¬x © y = (c,+cx)e¯/½+ (e,+cx)e* + (c.
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