Problem 2. (From Seborg et al) 2.2 A completely enclosed stirred-tank heating process is used to heat an incoming stream whose flow rate varies. T. Heating coil Figure E2.2 The heating rate from this coil and the volume are both con- stant. (a) Develop a mathematical model (differential and algebraic equations) that describes the exit temperature if heat losses to the ambient occur and if the ambient temperature (T,) and the incoming stream's temperature (T) both can vary. (b) Discuss qualitatively what you expect to happen as T; and w increase (or decrease). Justify by reference to your model. Notes: p and C, are constants. U, the overall heat transfer coefficient, is constant. A, is the surface area for heat losses to ambient. T;> T, (inlet temperature is higher than ambient temperature).

Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
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Can you answer for me part (a) in this question.

Problem 2. (From Seborg et al)
2.2 A completely enclosed stirred-tank heating process is
used to heat an incoming stream whose flow rate varies.
T.
Heating
coil
Figure E2.2
The heating rate from this coil and the volume are both con-
stant.
(a) Develop a mathematical model (differential and algebraic
equations) that describes the exit temperature if heat losses to
the ambient occur and if the ambient temperature (T,) and the
incoming stream's temperature (T) both can vary.
(b) Discuss qualitatively what you expect to happen as T; and
w increase (or decrease). Justify by reference to your model.
Notes:
p and C, are constants.
U, the overall heat transfer coefficient, is constant.
A, is the surface area for heat losses to ambient.
T;> T, (inlet temperature is higher than ambient temperature).
Transcribed Image Text:Problem 2. (From Seborg et al) 2.2 A completely enclosed stirred-tank heating process is used to heat an incoming stream whose flow rate varies. T. Heating coil Figure E2.2 The heating rate from this coil and the volume are both con- stant. (a) Develop a mathematical model (differential and algebraic equations) that describes the exit temperature if heat losses to the ambient occur and if the ambient temperature (T,) and the incoming stream's temperature (T) both can vary. (b) Discuss qualitatively what you expect to happen as T; and w increase (or decrease). Justify by reference to your model. Notes: p and C, are constants. U, the overall heat transfer coefficient, is constant. A, is the surface area for heat losses to ambient. T;> T, (inlet temperature is higher than ambient temperature).
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