Dr. J. Ramanathan Problem 10 (10 pts.). The functions y1 (x) = x² and y2(x) = x³ form a fundamental solution set for Differential Equations 6 =y +3y = 0 x > 0. Use variation of parameters to find the general solution for the inhomogeneous equation y". -y'+ = V x > 0.

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Dr. J. Ramanathan
Problem 10 (10 pts.). The functions y1 (x) = x² and y2(x) = x³ form a fundamental solution set for
Differential Equations
4
y"
y = 0
x > 0.
Use variation of parameters to find the general solution for the inhomogeneous equation
y" -
+
x > 0.
Transcribed Image Text:Dr. J. Ramanathan Problem 10 (10 pts.). The functions y1 (x) = x² and y2(x) = x³ form a fundamental solution set for Differential Equations 4 y" y = 0 x > 0. Use variation of parameters to find the general solution for the inhomogeneous equation y" - + x > 0.
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