Given the two roots and the initial conditions:
Find the non-homogeneous L2-ODE-CC in standard form and the solution in terms of the initial conditions and the general excitation .
Consider no excitation:
Plot the solution
Since there is no excitation,
Substituting the given initial conditions:
Solving these two equations for and yields:
Generate 3 non-standard (and non-homogeneous) L2-ODE-CC that admit the 2 values in (3a) p.3-7 as the 2 roots of the corresponding characteristic equation.
--Egm4313.s12.team11.gooding 02:01, 7 February 2012 (UTC)