Heat Transfer: Calculating Time to Heat 1000L of Water

AI Thread Summary
To calculate the time required to heat 1000L of water in a cubic bag, understanding heat transfer principles is essential, particularly for natural convection scenarios. The discussion emphasizes the importance of applying Lumped Systems Analysis, which involves an energy balance equation that considers the rate of heat flow to or from the ambient environment. The user is advised to treat the vertical and horizontal sections of the bag differently due to varying heat transfer characteristics. Proper formulation of the energy balance will enable the calculation of the heating time. This approach is crucial for accurate results in heat transfer calculations.
blitzn
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Hi guys,

Hoping to see if I can get a bit of help with a heat transfer equation. Apologies if this is not in the correct forum as this is my first post.

I need to find out how long it will take a bag of 1000L of water (in a 1m3 cubic bag) to heat up to a specific temperature. The bag is placed in a metal frame.

The temperature outside the bag will stay at a constant temperature that is higher than in the bag. The reason that I'm having problems is that my heat transfer knowledge is limited to working out temperature differences for planar surfaces that only deal with conduction.

The water in the bag is not being agitated but will be moving due to natural convection.

Much appreciated if anyone can point me in the right direction i.e. as to what equations to use. Also is it true that I have to treat the vertical and horizantal parts of the bag differently?

Thanks,
 
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Have you studied Lumped Systems Analysis?
 
No I haven't. Would you say that is where the answer lies?
 
Well, whenever I'm trying to find how long it would take some to heat up or cool down, I always think of Lumped Systems Analysis, as there is a time rate term in the equations.

Essentially, the energy balance breaks down into {Change in Internal Energy During Time Interval dt} = {rate of heat flow to or from ambient during time interval dt}.

As long as you know how to properly formulate the energy balance, you should be able to solve for your time as required.
 

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