A heat exchanger system is depicted in the following figure and related system parameters are given at the table below. Suppose that the rate of heat energy gain for this system satisfies the simple material transport model; where, i represents the mass flow, T and I are the entering and leaving fluid temperature and cis specific heat capacity of fluid. Then, derive a frequency-domain model to calculate the temperature of Fluid-B leaving the heat exchanger. L K R₁, R Fluid-B→→→→→→ TAN 9 gained mc (Tx-TN) = Fluid-A TB BN TAX : Height of heat exchanger cylinder : Thermal conductivity of heat exchanger cylinder Radius of inner and outer tube : Thickness of inner and outer tube ri, ro A₁, A: Surface area of inner and outer tube C₁, C TAN, TAX → Fluid-A TR BX Fluid-B : Convective heat transfer coefficient of inner and outer tube Temperature of Fluid-A at entrance and exit TBN, TBX: Temperature of Fluid-B at entrance and exit C₁, C Heat capacity of Fluid-A and Fluid-B A heat exchanger system is depicted in the following figure and related system parametersare given at the table below. Suppose that the rate of heat energy gain for this system satisfiesthe simple material transport model;9mc(T.-T.)where, it represents the mass flow, T, and T, are the entering and leaving fluid temperatureand cis specific heat capacity of fluid. Then, derive a frequency-domain model to calculate thetemperature of Fluid-B leaving the heat exchanger.Fluid-B-TANFluid-AONL Height of heat exchanger cylinderK: Thermal conductivity of heat exchanger cylinderR. R.Radius of inner and outer tube5.5:Thickness of inner and outer tubeA. A Surface area of inner and outer tubeTAXTT: Temperature of Fluid-B at entrance and exitCC Heat capacity of Fluid-A and Fluid-BFluid-A→→→Fluid-BC.C.: Convective heat transfer coefficient of inner and outer tubeTT: Temperature of Fluid-A at entrance and exit

Given: qgained=m˙cTX-TN To find: Frequency domain model

Answered: A heat exchanger system is depicted in…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

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A heat exchanger system is depicted in the following figure and related system parameters are given at the table below. Suppose that the rate of heat energy gain for this system satisfies the simple material transport model; where, i represents the mass flow, T and I are the entering and leaving fluid temperature and cis specific heat capacity of fluid. Then, derive a frequency-domain model to calculate the temperature of Fluid-B leaving the heat exchanger. L K R₁, R Fluid-B→→→→→→ TAN 9 gained mc (Tx-TN) = Fluid-A TB BN TAX : Height of heat exchanger cylinder : Thermal conductivity of heat exchanger cylinder Radius of inner and outer tube : Thickness of inner and outer tube ri, ro A₁, A: Surface area of inner and outer tube C₁, C TAN, TAX → Fluid-A TR BX Fluid-B : Convective heat transfer coefficient of inner and outer tube Temperature of Fluid-A at entrance and exit TBN, TBX: Temperature of Fluid-B at entrance and exit C₁, C Heat capacity of Fluid-A and Fluid-B

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