z1(x) = 3x2+xex, z2(x) = xex-x2 are solutions of a second order, linear nonhomogeneousequation L[y] = f(x). y1(x) = x4is a solution of the corresponding reduced equationL[y] = 0. The general solution of L[y] = f(x) is:
z1(x) = 3x2+xex, z2(x) = xex-x2 are solutions of a second order, linear nonhomogeneousequation L[y] = f(x). y1(x) = x4is a solution of the corresponding reduced equationL[y] = 0. The general solution of L[y] = f(x) is:
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter14: Discrete Dynamical Systems
Section14.3: Determining Stability
Problem 1YT
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z1(x) = 3x2+xex, z2(x) = xex-x2 are solutions of a second order, linear nonhomogeneous
equation L[y] = f(x). y1(x) = x4
is a solution of the corresponding reduced equation
L[y] = 0. The general solution of L[y] = f(x) is:
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