Manometer Diagram with Barometric Pressure?

In summary, the conversation discusses a manometer attached to a gas sample and the difference in mercury levels, with a barometric pressure of 754.0mm Hg. The homework equations provided show two possible solutions, with one using P(atm) > P(gas) and the other using P(atm) < P(gas). The attempted solutions convert the measurements to kiloPascals, but it is not clear which equation is the correct one. The question asks for the pressure of the gas sample in kiloPascals.
  • #1
Jay J
26
0

Homework Statement



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In the above manometer, attached to a sample of gas, the difference in the height of the mercury levels is 30.0mm. The barometric pressure is 754.0mm Hg. What is the pressure of the gas sample in kiloPascals ?

( The above figure is not drawn to scale, but the relative heights of the right and left columns of mercury are correctly shown )

Enter a numeric answer only, no units.

Homework Equations


1)If The height of the mercury level at the gas side is higher. This means that P(atm) > P(gas), So Pgas = 754 - 30 = 724 mmHg.

2)If The height of the mercury level at the atmosphere side is higher. This means that P(atm) < P(gas), So Pgas = 754 + 30 = 780 mmHg.


The Attempt at a Solution



1 mmHg = 133.3 Pa
So:

724*133.3 = 96509.2

OR

780*133.3 = 103974

what did i do wrong ?
 
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  • #2
Jay J said:
what did i do wrong ?

You have not decided which is the correct answer.

--
methods
 
  • #3


Your solution looks correct. You converted the units from mmHg to Pa, which is the correct conversion. The only thing to note is that the question asks for the pressure in kiloPascals (kPa), so your final answer should be in kPa rather than Pa. This can be achieved by dividing your answers by 1000, so the final answer would be either 96.5 kPa or 104.0 kPa, depending on which equation you used. Other than that, your solution is correct.
 

1. What is a manometer diagram with barometric pressure?

A manometer diagram with barometric pressure is a graphical representation of the relationship between the pressure inside a closed system and the atmospheric pressure outside the system. It is commonly used in experiments to measure the difference in pressure between two points.

2. How does a manometer diagram with barometric pressure work?

The manometer uses a U-shaped tube partially filled with liquid, such as mercury or water. The difference in height of the liquid in the two arms of the U-tube corresponds to the pressure difference between the two points being measured. The atmospheric pressure is equalized on both sides of the tube, providing a reference point for the pressure inside the closed system.

3. What is the purpose of using a manometer diagram with barometric pressure?

A manometer diagram with barometric pressure is used to measure small pressure differences in a closed system, such as in experiments or industrial processes. It is also used to calibrate and troubleshoot equipment that measures pressure, such as gauges and transducers.

4. What factors can affect the accuracy of a manometer diagram with barometric pressure?

The accuracy of a manometer diagram with barometric pressure can be affected by changes in temperature, variations in the atmospheric pressure, and the density of the liquid used in the manometer. It is important to calibrate the manometer and account for these factors to ensure accurate readings.

5. How do you read a manometer diagram with barometric pressure?

To read a manometer diagram with barometric pressure, simply measure the difference in height of the liquid in the two arms of the U-tube. This difference corresponds to the pressure difference between the two points being measured. The units of measurement will depend on the type of manometer being used, such as inches of mercury or millimeters of water.

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