|For a stirred-tank heater, assume the transfer function between the heater input change u(t) (cal/sec) and the tank temperature change y(t)( C) can be modeled as G(s) = 5 / 3s + 1 (a) Using the Final Value Theorem, find the steady-state response for a unit rectangular pulse change in the heating rate (U(s) = 1 – e / s). (b) Repeat the calculation in (a) for a unit ramp (U(s) = 1 / s ). (c) For both cases (a) and (b), explain your answer physically. Is there a physical limitation on the ramping of the heating rate?|
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