Final answer:
To compute the convolution (f * g)(t), set up the integral as follows: (f * g)(t) = ∫ e-3(t-u) * cos(2u) du, evaluated from negative infinity to infinity.
Step-by-step explanation:
The given question involves convolving two functions, f(t) = e-3t and g(t) = cos(2t). To compute the convolution (f * g)(t), we set up the integral as follows:
(f * g)(t) = ∫ e-3(t-u) * cos(2u) du
where the integral is evaluated from negative infinity to infinity.