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2. Consider the causal LTI system in which the input x(t) and output y(t) are related through the following block diagram res

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| 6 w(s) 2 W(S). (F) 6 X(+)- X(5) Vs W(S) (SMS S S2 low(s) S2 Ys 6 W(S) S2 6 101 WIS) at summer (1) x(S) + lowls) + 7 W(S) Sfrom I each it = Y(S) - W(S) ( w(s) (-5-102) Ol X(S) D/3 1 + 2-5/ S Y(S) X (5) 1-7-1952 Y(S) S²+6-55 X15) 5275-10 Y(S) s? 55+b) differential ean relating 4(+) % *(+) Y(S) X(S) S²55+6 5275-10 Y(s) (5275-10) = X(5) ( 52 55+6) s?y(s) - 75418) -10 Y15) =d) H(S) = S²55 +6 S27S-0 s2-75-lo) 3255+6 82_75-10 + + 2 st 16 H(S) = It It 25+16 5275-10 2S+16 (S-S) (5-52) doing partial frSAS2 B = Lt B = 1+ (S-S2) (25+16) (5-Si) (5-S2) 2 S2+16 Sasa (52-51). 21 7-J69) +16 -2 Jog B B = -1.437 H(S) = 1+ 3.437 1.437

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