Solving Air-Water-Glass Problem

In summary, the problem is to determine the length of the air column in a glass tube after it is rotated 180 degrees on a horizontal axis. However, the given information is incomplete as the tube's diameter and temperature are not specified, and there are other factors such as surface tension and capillary action that may affect the solution. The questions posed by the person asking for help do not make sense without further information, and it is suggested to solve the problem without considering these additional factors first. It is also noted that some water may drain out of the tube when it is raised out of the beaker before being rotated.
  • #1
ccl4
10
0
Hi,
can you help me to solve the following problem: :rolleyes:

A narrow, long and glass tube opened first at both ends is dipped up to the half of its length vertically into a beaker filled with water. With a finger the upper end of the glass tube is locked and the entire glass tube is pulled from the water. Then the glass tube is turned slowly - to give without the opening locked with the finger freely - around 180° around a horizontal axle. Determine the length of the air column included in the glass tube. The glass tube is 1 m long and the outside air pressure amounts to 105 kPa.
 
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  • #2
Answering these questions might help you:
(1) What's the original length of the air column?
(2) What's the original pressure of the air in the tube?
(3) What's the new pressure of the air in the tube after being rotated 180 degrees?
 
  • #3
well, these questions are directly due the final solution of the problem, thus make no significant sense.

because the diameter d of the tube is not given, thus the consideration of capilarity will be controversial. the temperature is not given, however the standard condition of 298 K should be assumed. many factors are depended from the T, e.g.surface tension, density of liquid.
 
  • #4
Try ignoring surface tension and capillary action, then answer the questions I posed. (Solve the simple problem first, before adding complications.)
 
  • #5
ccl4 said:
well, these questions are directly due the final solution of the problem, thus make no significant sense.
I would say it slightly differently -- "these questions lead directly to the final solution" :rolleyes:
 
  • #6
Note that some of the water will drain out of the tube after it has been sealed. This will happen when the tube is raised out of the beaker before it is rotated (not because of air somehow getting into the air column below the finger at the top).
 

1. What is the "Air-Water-Glass Problem"?

The "Air-Water-Glass Problem" is a scientific concept that refers to the phenomenon of how light travels through different mediums, specifically air, water, and glass, and how it is affected by the refractive index of each medium.

2. Why is this problem important to solve?

Solving the "Air-Water-Glass Problem" is important because it helps us understand how light behaves in different environments, which has many practical applications such as in optics, photography, and even in everyday life.

3. How do scientists approach solving this problem?

Scientists use mathematical equations, such as Snell's law, to calculate the angle of refraction and the change in direction of light as it passes through the different mediums. They also conduct experiments and simulations to observe and measure the effects of different variables on the problem.

4. What factors affect the solution to this problem?

The refractive index of each medium, the angle of incidence, and the wavelength of light are some of the main factors that affect the solution to the "Air-Water-Glass Problem". Other variables such as temperature, pressure, and the type of medium also play a role.

5. Are there any real-world applications of solving the "Air-Water-Glass Problem"?

Yes, there are many real-world applications of this problem. For example, understanding how light behaves in water is important for designing underwater cameras or for studying marine life. In the field of optics, this problem helps scientists develop lenses and other optical devices. It also has practical uses in industries such as photography, telecommunications, and medicine.

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