Let a causal LTI system be governed by the following differential equation

\(\rm y(t) + \frac{1}{4} \frac{dy}{dt} = 2x(t)\) where x(𝑡) and y(𝑡) are the input and output respectively.

Its impulse response is

1
\(\rm 2e^\left( - \frac{1}{4} t \right) u(t)\)
2
\(\rm 2e^{-4t} u(t)\)
3
\(\rm 8e^ {- \frac{1}{4} t} u(t)\)
4
\(\rm 8e^{-4t} u(t)\)

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