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By using exponential shift, which of the following is the solution for the differential equation (D-2)³=0 A. y = cxze2x +Czxe2x+ce2x B. y C. y ₁x²e-2x + ₂xe-2x + c3e-2x c₁x²e2x + ₂xe-2x + c3e-2x c₁x³e-2x + c₂x²e-2x + c3e-2x D. y By using exponential shift, which of the following is the solution for the differential equation (D+1) 5 = 0 2x A. y = ₁x²e²x + c₂xe²x + c3e²x + C4xe-* +C5e-* B. y = ₁x²e-2x + C₂xe-2x + c3e-2x + 4xe-x +C5e-* C. y = ax’e2* + C xe + c3e + C4xe* + cse-* -2x -2x -x D. y = ₁x¹e-x + C₂x³ex + c3x²e-x + 4xe-*+C5e-*

By using exponential shift, which of the following is the solution for the differential equation (D-2)³=0 A. y = cxze2x +Czxe2x+ce2x B. y C. y ₁x²e-2x + ₂xe-2x + c3e-2x c₁x²e2x + ₂xe-2x + c3e-2x c₁x³e-2x + c₂x²e-2x + c3e-2x D. y By using exponential shift, which of the following is the solution for the differential equation (D+1) 5 = 0 2x A. y = ₁x²e²x + c₂xe²x + c3e²x + C4xe-* +C5e-* B. y = ₁x²e-2x + C₂xe-2x + c3e-2x + 4xe-x +C5e-* C. y = ax’e2* + C xe + c3e + C4xe* + cse-* -2x -2x -x D. y = ₁x¹e-x + C₂x³ex + c3x²e-x + 4xe-*+C5e-*

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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1. By using exponential shift, which of the following is the solution for the differential equation (D-2)³ = 0 A. y= cx’e2* +Czxe2x +C3e2x B. y c₁x²e-2x + ₂xe-2x + c3e-2x C. y=qx’e2* + Czxe-2x +Cge-2* D. y = c₁x³e-2x + c₂x²e-2x + c3e-2x 2. By using exponential shift, which of the following is the solution for the differential equation (D+1)5 = 0 A. y = cxe2* + Czxe2x +c3e2x + cxex+csex -2x -2x B. y c₁x²e- +Cze-2x + c3e +Caxex +Cge * -2x -2x C. y = cxe2* + C xe + c3e + C4xe* + cse-* D. y = ₁x¹ ex + c₂x³e-x + c3x²e-x + ₁xe¯* +C5e-*
Transcribed Image Text:1. By using exponential shift, which of the following is the solution for the differential equation (D-2)³ = 0 A. y= cx’e2* +Czxe2x +C3e2x B. y c₁x²e-2x + ₂xe-2x + c3e-2x C. y=qx’e2* + Czxe-2x +Cge-2* D. y = c₁x³e-2x + c₂x²e-2x + c3e-2x 2. By using exponential shift, which of the following is the solution for the differential equation (D+1)5 = 0 A. y = cxe2* + Czxe2x +c3e2x + cxex+csex -2x -2x B. y c₁x²e- +Cze-2x + c3e +Caxex +Cge * -2x -2x C. y = cxe2* + C xe + c3e + C4xe* + cse-* D. y = ₁x¹ ex + c₂x³e-x + c3x²e-x + ₁xe¯* +C5e-*
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