Solving for Latent Heat of Vaporization: A Student's Journey

Also, there should be a heating power mentioned which you need to use in the calculation.In summary, the student conducted an experiment to investigate the evaporation of water by pouring 100 cm3 of water into two measuring cylinders, one kept at 40 °C and the other at 80 °C. After 3 days, the water level in the 80 °C cylinder had dropped to 20 cm3. The specific latent heat of vaporisation of water is 2300 J / g and the density is 1.0 g / cm3. In order to calculate the energy used to evaporate the water, the volume of 20 cm3 was converted to 20 g and multiplied by the latent heat value. However,
  • #1
DarkPhoenix
10
1
https://www.physicsforums.com/attachment.php?attachmentid=21003&stc=1&d=1255013927

I need help for number 2(b)

A student investigates the evaporation of water. He pours 100 cm3 of water into measuring
cylinder A and 100 cm3 of water into measuring cylinder B. Measuring cylinder A is kept
at 40 °C and B is kept at 80 °C in the same part of the laboratory. Fig. 2.1 shows the two
measuring cylinders after 3 days.

The specific latent heat of vaporisation of water is 2300 J / g and the density of water is
1.0 g / cm3. During the three days, the water level in B drops from the 100 cm3 mark to
the level shown in Fig. 2.1. Calculate the energy used to evaporate water from B during
the three days.








Volume = (80-60) = 20 cm3

1 cm3 = 1 g
20 cm3 = 20 g

Q= ml
Q= 20/1000 x 2300
= 46(Not the right answer)


Thanks.
 
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  • #2
I see 2 difficulties.
First, the 20 grams should not be converted to kg because the latent heat "2300 J / g" is in grams, not kg.

Second, I think you have to add the heat required to warm the 20 g up to 100 degrees.
 
  • #3


Hello there,

To solve for the energy used to evaporate water from cylinder B during the three days, we need to first calculate the mass of water that has evaporated. We know that the volume of water in cylinder B has decreased from 100 cm3 to 20 cm3, so the mass of water that has evaporated is:

m = 100 cm3 - 20 cm3 = 80 cm3
1 cm3 of water has a mass of 1 g, so the mass of water evaporated is 80 g.

Now, we can use the formula Q = ml to calculate the energy used to evaporate this amount of water. We know that the specific latent heat of vaporization of water is 2300 J/g, so the energy used is:

Q = 80 g x 2300 J/g = 184,000 J

Therefore, the energy used to evaporate water from cylinder B during the three days is 184,000 J. I hope this helps. Let me know if you have any further questions. Good luck with your experiment!
 

Related to Solving for Latent Heat of Vaporization: A Student's Journey

1. What is the definition of latent heat of vaporization?

Latent heat of vaporization is the amount of heat required to convert a substance from a liquid state to a gaseous state at a constant temperature and pressure. It is a measure of the energy required for a substance to undergo a phase change.

2. Why is finding the latent heat of vaporization important?

Finding the latent heat of vaporization is important because it helps us understand the behavior of substances when they undergo a phase change. It also has practical applications, such as in the design of refrigeration and air conditioning systems.

3. How is the latent heat of vaporization calculated?

The latent heat of vaporization can be calculated using the formula Q = mLv, where Q is the heat required, m is the mass of the substance, and Lv is the latent heat of vaporization. It can also be calculated by plotting a cooling curve and finding the slope of the linear portion.

4. What factors affect the value of the latent heat of vaporization?

The value of the latent heat of vaporization can be affected by the substance's properties, such as its molecular structure and intermolecular forces. It can also be affected by external factors, such as temperature and pressure.

5. How can we use the latent heat of vaporization in real-world scenarios?

The latent heat of vaporization can be used in various real-world scenarios, such as in the design of refrigeration and air conditioning systems, in the production of distilled water, and in the distillation of alcoholic beverages. It can also be used to understand and predict the behavior of substances during phase changes, which is important in many industrial processes.

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