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Solution: By using First order differential equation we cun modeled Muny mechanicul, electricul and thermul systems.rarr An one degree of Freedom First order system is governed by the First order ordinary differentiul Equations:{:[91(dy(t))/(dt)+90 y(t)=F(t)-(1)],[" Where, "y(t)=" temperature, "],[F(t)=" Forcing Function, "T(t)]:}Therefore, (tau dy(t))/(dt)+y(t)=kT(t)-(2)" Where, "{:[k=1//u_(0)=" guin of system "],[tau=41//40=" Time constant "(tau=0.1s)]:}Applying Lupluce transform on both sides of equations,{:[y(s)[tau s+1]=K_(0)T(s)],[(y(s))/(T(s))=(K_(0))/(tau s+1)=H(s)" is the transfer Function "],[" in lupluce domain "],[H(j omega)=(k_(0))/(jw tau+1)(s rarr j omega)]:}Mugn ... See the full answer