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Select the best answer to each question. In your solution sheet, write t the correct answer. If your answer is not among the options, write the 1. Find using Method of Undetermined Coefficient (MUC):

Select the best answer to each question. In your solution sheet, write t the correct answer. If your answer is not among the options, write the 1. Find using Method of Undetermined Coefficient (MUC):

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 5T
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Select the best answer to each question. In your solution sheet, write the letter of the correct answer. If your answer is not among the options, write the letter 'E'. 1. Find using Method of Undetermined Coefficient (MUC): y(4) – y(3) – y(2) + y(1) = xe¬2* – 10x? + 8 cos(2x). a. Find its general solution of the homogeneous equation: b. yc = c1 + Cze¯* + e¬*(c3 cos(x) + C4 sin(x) d. Yc = C1 + Cze¯* + e*(c3 cos(x) + C4 sin(x) a. Yc = C1 + c2xe¯* + c3e* + C4xe* C. Yc = C1e* + c2xe¯* + C3e* + C4xe* b. Find its particular solution: 10x3 + e-2* 5x3 13 + 108 e-2x 13 5x2 – -2x + 10x² + b. Ур -2x а. Ур 18 54 4 8 8 20х + 25 4 sin(2x) – cos(2x) sin(2x) cos(2x) 40x - - - - - - 25 25 -2x e -2x 5x3 + 5x? + 10x3 13 e-2x 108 13 10x2 – d. Yp -2x с. Ур - 18 4 40x + 25 3 9 8 54 3 4 8 sin(2x) + cos(2x) sin(2x) + cos(2x) 20x 25 25 c. Write your general solution here (In your solution sheet), it might give the answer from previous questions if I post the choices
Transcribed Image Text:Select the best answer to each question. In your solution sheet, write the letter of the correct answer. If your answer is not among the options, write the letter 'E'. 1. Find using Method of Undetermined Coefficient (MUC): y(4) – y(3) – y(2) + y(1) = xe¬2* – 10x? + 8 cos(2x). a. Find its general solution of the homogeneous equation: b. yc = c1 + Cze¯* + e¬*(c3 cos(x) + C4 sin(x) d. Yc = C1 + Cze¯* + e*(c3 cos(x) + C4 sin(x) a. Yc = C1 + c2xe¯* + c3e* + C4xe* C. Yc = C1e* + c2xe¯* + C3e* + C4xe* b. Find its particular solution: 10x3 + e-2* 5x3 13 + 108 e-2x 13 5x2 – -2x + 10x² + b. Ур -2x а. Ур 18 54 4 8 8 20х + 25 4 sin(2x) – cos(2x) sin(2x) cos(2x) 40x - - - - - - 25 25 -2x e -2x 5x3 + 5x? + 10x3 13 e-2x 108 13 10x2 – d. Yp -2x с. Ур - 18 4 40x + 25 3 9 8 54 3 4 8 sin(2x) + cos(2x) sin(2x) + cos(2x) 20x 25 25 c. Write your general solution here (In your solution sheet), it might give the answer from previous questions if I post the choices
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