(D6 – 3D5 + 3D4 – D³)y = 12 A. y = c1 + C2x + e*(c3 + c4x + c5x²) – 12 B. y = c, + c2x +e¬*(c3 + c4x + c5x²) – 12 C. y = c1 + c2x + e*(c3 + c4x + C5x²) – 2x³ D. y = c1 + C2x + e¬*(c3 + c4x + c5x²) – 2x3

(D6 – 3D5 + 3D4 – D³)y = 12 A. y = c1 + C2x + e(c3 + c4x + c5x²) – 12 B. y = c, + c2x +e¬(c3 + c4x + c5x²) – 12 C. y = c1 + c2x + e(c3 + c4x + C5x²) – 2x³ D. y = c1 + C2x + e¬(c3 + c4x + c5x²) – 2x3

Intermediate Algebra

19th Edition

ISBN:9780998625720

Author:Lynn Marecek

Publisher:Lynn Marecek

Chapter4: Systems Of Linear Equations

Section4.6: Solve Systems Of Equations Using Determinants

Problem 279E: Explain the steps for solving a system of equations using Cramer’s rule.

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Question

For questions involving nonhomogeneous linear differential equations, find the general solution.
For questions with enumerated functions, tell whether they are linearly dependent or linearly independent.

(D6 — 3D5 + 3D4 — D3)у %3D 12
А. у %3D С1 + C2х + e*(Сз + сдх + C$x?) — 12
B. y = c1 + C2x + e-*(c3 + C4x + cgx²) – 12
С. у %3D С1 + с2х + е*(сҙ + сдх + Csx?) — 2х3
D. y = c1 + C2x + e-*(c3 + c4x + C5x²) – 2x3

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