Different systems are given below with specific inputs and the impulse response, h(t). Find y(t), the output, using the convolution integral. 1. x(t) = 8(t), h(t) == 2. x(t) = u(t), h(t) = = (ee)u(t) (e + e)u(t) 3. x(t) eu(t), h(t) = e 'u(t) h(t) = eu(t) 4. x(t) = e *u(t)+u(t), h(t) 5. x(t) = eu(t) + 8(t), h(t) = eu(t) 6. x(t) = e u(t)+8(t)+u(t), EOCP 2.4 h(t) h(t) = eu(t) Use the convolution integral to find y(t) in each of the systems shown in eu(t) eu(t) δ(1) Σ v(t) e2u(t)