Final answer:
To repeat Prob. 2.3-2 for (D² - 5D + 6)y(t) = (D² - 7D + 11)x(t), we need to determine the inverse Laplace transform of both sides of the equation. By applying the inverse Laplace transform, we can determine the solution for y(t) in the time domain.
Step-by-step explanation:
To repeat Prob. 2.3-2 for (D² - 5D + 6)y(t) = (D² - 7D + 11)x(t), we need to determine the inverse Laplace transform of both sides of the equation. We can use the linearity and derivative properties of the Laplace transform to simplify the equation and find the inverse Laplace transform of y(t).
By applying the inverse Laplace transform, we can determine the solution for y(t) in the time domain.
For example, if the inverse Laplace transform of (D² - 5D + 6)y(t) is Y(s), then the inverse Laplace transform of (D² - 7D + 11)x(t) would be X(s). Using these inverse Laplace transforms, we can solve for y(t).