Match the corresponding non-homogeneous equations with the corresponding types of solution considered by applying Undetermined coefficients. A. general solution of the homogneous equation: y(t)=c₁e¹+c₂te - cze ² cos e²cost +ce sint -✓y (4) + 2y (3) — 2y²-y=e¯ ✓y (4) + 2y (3) — 2y—y=3−1+1² y (4)- 2y (3) - 2y + 6y + 5y=e¹ y (4)-2y (3)-2y+6y + 5y=ecost one solution of the non-homogeneous equation of the form Y (1) = 1(Ae¹ cost + Be ²¹ sint) B. general solution of the homogenenous equation: -1 -1 y(t)=c₁_e¹+c₂e¹+cte +c ct²e solution of the non-homgeneous equation of the form: Y (1) = At³e¹ C. general solution of the homogeneous equation: y(t) = c )=c₁e¹+ solution of the non-homogeneous equation of the form : Y_(t) = A + Bt+Ct² D. general solution of the homogeneous equation: 2 y(t)=c₁₂e+c₂te -c₂e²cost +ce² sint one solution of the non-homogeneous equation of the form: Y (1) = 1²Ae¯¹
Match the corresponding non-homogeneous equations with the corresponding types of solution considered by applying Undetermined coefficients. A. general solution of the homogneous equation: y(t)=c₁e¹+c₂te - cze ² cos e²cost +ce sint -✓y (4) + 2y (3) — 2y²-y=e¯ ✓y (4) + 2y (3) — 2y—y=3−1+1² y (4)- 2y (3) - 2y + 6y + 5y=e¹ y (4)-2y (3)-2y+6y + 5y=ecost one solution of the non-homogeneous equation of the form Y (1) = 1(Ae¹ cost + Be ²¹ sint) B. general solution of the homogenenous equation: -1 -1 y(t)=c₁_e¹+c₂e¹+cte +c ct²e solution of the non-homgeneous equation of the form: Y (1) = At³e¹ C. general solution of the homogeneous equation: y(t) = c )=c₁e¹+ solution of the non-homogeneous equation of the form : Y_(t) = A + Bt+Ct² D. general solution of the homogeneous equation: 2 y(t)=c₁₂e+c₂te -c₂e²cost +ce² sint one solution of the non-homogeneous equation of the form: Y (1) = 1²Ae¯¹
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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