How to Calculate Power to Maintain a Cooling Stream at 46°C?

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SUMMARY

The discussion focuses on calculating the power required to maintain a cooling stream at 46°C in a combustion process. The correct formula for this calculation is Power = mass flow rate * specific heat * delta T (P = m_dot * c * ΔT), where m_dot is the mass flow rate, c is the specific heat capacity, and ΔT is the temperature change. The participants emphasize the necessity of a temperature or phase change in the cooling stream for effective heat transfer. A mass and energy balance approach is recommended to determine the required cooling water mass flow rate or the necessary temperature change.

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cruckshank
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I have a combustion process, and have calculated the net enthalpy of my inlets and outlets. Some of the energy released by the combustion is used to heat a cooling stream, maintained at temperature 46degC.
I wish to calculate the power required to maintain this cooling stream temperature: I was thinking of integrating the specific heat capacity of the water, with respect to temperature, and multiplying by the mass flowrate of the cooling stream.
Would this give the power required to maintain the coolant stream at 46degC or am I incorrect? If so how can I calculate this power value.
Thanks.
 
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cruckshank said:
I have a combustion process, and have calculated the net enthalpy of my inlets and outlets. Some of the energy released by the combustion is used to heat a cooling stream, maintained at temperature 46degC.
What does this mean? Is 46 deg the max outgoing temp? What is it's delta T?
I wish to calculate the power required to maintain this cooling stream temperature:

There must be temperature (or phase) change of the cooling stream, or there is no heat and therefore power transfer.

Power = mass flow rate * specific heat * delta T = m_dot cΔT = (kg/s)*(J/kg.K)*K = Watts

The general approach is to do a mass and energy balance on your system and find the required cooling water mass flow rate for a given ΔT (or the required ΔT for a gien mass flow)
 

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