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Consider the system defined by $$\frac{d^{2}y}{dt^{2}}+(a+b)\frac{dy}{dt}+ab=x(t); a>0,b>0$$ can be realized using which impulse response function
$$h(t)=(e^{-at}+e^{-bt})u(t)$$
$$h(t)=(e^{-at} \times e^{-bt})u(t)$$
$$h(t)=(e^{at}+e^{-bt})u(t)$$
$$h(t)=e^{-(a+b)t} u(t)$$
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