Heat Energy Required: Calculate Q, C, ΔT

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To calculate the heat energy required to raise the temperature of 35 liters of lube oil from 10°C to 40°C, the equation Q=CMΔT should be used, where C is the specific heat capacity, M is the mass, and ΔT is the change in temperature. The specific heat of the lube oil is given as 0.444 Btu/Lb.F, which can be converted to appropriate units for calculation. Additionally, the time required to achieve this temperature change can be calculated once the heat energy (Q) is determined, provided the heating power (in kW) is known. It is important to clarify the physical quantities involved in the calculations to avoid confusion. Understanding these concepts will facilitate accurate calculations of heat energy and time.
Damien H
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Hi, wonder somone could help me, I am not physics expert. If a lube oil has a specific heat of 0.444Btu/Lb.F, how do I calculate the heat energy (kw) required to raise its temperature from 10C to 40C. Amount of liquid is 35L. Will I be able to calculate the time it takes to raise the temperature as well? someone told me its as easy as using the equation Q=CMΔT but another said I have to use Q=cpdT, I am confused!
 
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Damien H said:
Hi, wonder somone could help me, I am not physics expert. If a lube oil has a specific heat of 0.444Btu/Lb.F, how do I calculate the heat energy (kw) required to raise its temperature from 10C to 40C. Amount of liquid is 35L. Will I be able to calculate the time it takes to raise the temperature as well? someone told me its as easy as using the equation Q=CMΔT but another said I have to use Q=cpdT, I am confused!

First i think you should specify which phisycal quantities hide behind those letters :-),
in any case The specific heat capacity of a material is:

<br /> c={\partial C \over \partial m}<br />

In absence of phase transition you have

<br /> c=E_ m={C \over m} = {C \over {\rho V}}<br />

where:

C is the heat capacity of a body made of the material in question,
m is the mass of the body,
V is the volume of the body, and

\rho = \frac{m}{V} is the density of the material.

I bet this is the relation in your's formula:

<br /> c_p=CM<br />

where C is specific heat capacity at const pressure M the mass of the system and c_p is the body heat capacity at constant pressure.


I hope this answer can help you, in any case you can check this page:


http://en.wikipedia.org/wiki/Specific_heat_capacity

bye

marco
 
Use this one:
Damien H said:
Q=CMΔT
 
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