Consider the signals s(t) defined as

a) Determine the impulse response of the Matched Filter for this signal.

b) Draw the Matched Filter as function of time.

c) Determine the output of the Matched Filter at t = T

d) Suppose the signal s(t) passes through a correlator that correlates s(t) with s(t) . Determine the correlator's output at t = T, and compare it with the result of part (3).

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s(t)=2-2t/Tb. 0, 0≤t≤Tb/2 Tb/2 ≤ t ≤ T otherwise s(t)=2-2t/Tb. 0, 0≤t≤Tb/2 Tb/2 ≤ t ≤ T otherwise