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Thermodynaics, solving for minimum power to heat water |
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| Sep19-10, 02:17 PM | #1 |
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Thermodynaics, solving for minimum power to heat water
An electric hot water heater takes in cold water at 15.8°C and delivers hot water. The hot water has a constant temperature of 45.6°C, when the "hot" faucet is left open all the time and the volume flow rate is 5.0 multiplied by 10-6 m3/s. What is the minimum power rating of the hot water heater?
I really need help. I don't know how to connect Power and Thermal Energy. I know the individual formulas but can't connect the two. This is for WebAssign and is due within the hour. Please provide quick solution. Thank you very much. |
| Sep19-10, 02:19 PM | #2 |
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Recognitions:
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| Sep19-10, 02:21 PM | #3 |
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Power is just the rate at which energy is converted, remember that.
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| Sep19-10, 02:23 PM | #4 |
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Thermodynaics, solving for minimum power to heat water
Q=cm(deltaT)
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| Sep19-10, 02:28 PM | #5 |
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Recognitions:
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| Sep19-10, 02:41 PM | #6 |
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wait i'm getting lost. sorry. so do i do Q=[cpv(deltaT)]/t
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| Sep19-10, 02:46 PM | #7 |
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so for my answer it would be Power= 4186(1.94)(5E-6)(45.6-15.8) where c=4186 and the density of water is 1.94
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| Sep19-10, 02:46 PM | #8 |
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is this correct?
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| Sep19-10, 02:48 PM | #9 |
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oh no wait. i got the density wrong. i have no idea what the density is since the temperature is different
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| Sep19-10, 02:53 PM | #10 |
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| Sep19-10, 03:11 PM | #11 |
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0.591312 m^3?
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| Sep19-10, 03:13 PM | #12 |
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The average density of water should be 1g/ml, or 1g/cm^3,
whilst 1.94 is for lb/ft^3 if I recall right. |
| Sep19-10, 03:23 PM | #13 |
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yeah. 1.94 is ft^3
so in the equation i would actually plug in .001kg/m^3 since were using kg not g |
| Sep19-10, 03:24 PM | #14 |
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Your unit conversion is wrong, if you were to use m^3 you should get something else.
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| Sep19-10, 03:28 PM | #15 |
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Power= 4186(1000)(5E-6)(45.6-15.8)
so the conversion is 1000kg/m^3 is the above formula correct? |
| Sep19-10, 03:31 PM | #16 |
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It should be right, yes.
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| Sep19-10, 03:35 PM | #17 |
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thank you so much. i actually learned something for once.
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