Graphical way of sizing a storage tank

In summary, the conversation discusses how to size a hot water storage tank for tap water usage. The attachment from a book shows a red curve representing the variation in usage over a 24-hour period, with a total of 55 kWh used. The slope of the green lines, determined by the heat source's power of 3.5 kW, can heat up 55 kWh in 10 hours. Tangents are placed along the curve, with the topmost example showing where to place them to determine the necessary amount of water to be stored. The exact placement of the tangents is dependent on the individual's hot water needs, with one 29 kWh cycle per day being sufficient but splitting it into smaller cycles may be more efficient in some
  • #1
TSN79
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The attachment shows an example from a book on how to size a hot water storage tank (for tap water). During the 24h period a total of 55 kWh is used. The red curve shows the variation in usage along the period. The slope of the green lines is determined by the heat source's power, in this case 3,5 kW, which manages to heat up 55 kWh in 10 hours. Tangents are then placed along the curve as shown in the topmost example to determine how much water must be stored.

My question is this; how do I know where exactly to place the tangents? The book shows the topmost placing in this case but I don't see how this is obvious. The bottom example (by me) results in more storage but how do I know that's not the correct choice...?
 

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  • #2
The tangents are separated by a distance proportional to energy, in kWh. Note that the second plot, shows two lines separated by 2 kWh.

How to place the tangent? You must know your hot water needs. How many kWh per day of hot water heating do you need? Suppose that is 29 kwh, then one 29 kWh cycle per day serves that need. However, if the temperature drops too low between cycles, it might be better to split it into 10, 10 and 9 kWh smaller cycles.
 

1. What is a graphical way of sizing a storage tank?

A graphical way of sizing a storage tank involves using a chart or graph to determine the appropriate size of a storage tank based on specific parameters, such as the type of material being stored, the volume needed, and the required safety factor.

2. How does a graphical way of sizing a storage tank differ from other methods?

Unlike other methods of sizing a storage tank, such as using equations or guidelines, a graphical approach allows for a more visual representation of the tank size and takes into account various factors that may impact the tank's dimensions.

3. What are the advantages of using a graphical way of sizing a storage tank?

One of the main advantages of using a graphical approach is that it allows for a more accurate sizing of the storage tank, taking into consideration factors that may not be accounted for in other methods. It also allows for easy visualization and comparison of different tank sizes.

4. How do you create a graph for sizing a storage tank?

To create a graph for sizing a storage tank, you will need to plot the required volume of the material to be stored on the y-axis and the safety factor on the x-axis. Then, based on the material's properties, you can plot a curve or line that represents the tank's size.

5. Are there any limitations to using a graphical way of sizing a storage tank?

While a graphical approach can provide a more accurate sizing of a storage tank, it may not account for all factors, such as environmental conditions or structural requirements. It is important to also consider other methods and consult with experts to ensure the tank is appropriately sized.

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