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Suppose the mercury used to make a barometer has a few small droplets of water trapped in it that rise to the top of the mercury in the tube. Will the barometer show the correct atmospheric pressure? Explain.

Short Answer

Expert verified
In conclusion, the presence of a few small water droplets trapped in the mercury of a barometer might cause a slight increase in the height of the liquid column due to their lower density compared to mercury. However, their effect on the atmospheric pressure reading is likely to be minimal to negligible, depending on the size and quantity of the droplets. Ideally, a barometer should be free from such impurities to ensure accurate readings.

Step by step solution

01

Understanding a barometer

A barometer is a device used to measure atmospheric pressure. It consists of a long glass tube filled with mercury and placed vertically with its open end submerged in a reservoir of mercury. The space above the mercury column in the tube is a vacuum. When the atmospheric pressure increases, it pushes more mercury up the tube, and when the pressure decreases, the mercury level in the tube goes down. The height of the mercury column in the tube is proportional to the atmospheric pressure.
02

Effect of water droplets on pressure reading

If there are a few small droplets of water trapped in the mercury used to make a barometer, they will likely rise to the top of the mercury column in the tube due to their lower density compared to mercury. Since the atmospheric pressure is measured by the height of the mercury column, the presence of water droplets may cause a slight increase in the height of the liquid column. However, water droplets can have a minimal to negligible influence on the pressure reading depending on their size and quantity.
03

Importance of measuring atmospheric pressure accurately

Accurate atmospheric pressure measurement is essential for various applications, including weather forecasting, altitude measurement, and determining boiling points of liquids at different pressures. Barometers must provide precise readings to ensure that these applications can function effectively.
04

Conclusion

In conclusion, the presence of small droplets of water in the mercury might cause a slight increase in the liquid column's height by occupying some additional space, but their effect on the pressure reading is likely to be minimal to negligible depending on their size and quantity. Nevertheless, it is ideal for a barometer to be free from such impurities to ensure accurate atmospheric pressure readings.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Barometer
A barometer is an instrument you use to measure atmospheric pressure, which is the force exerted by the weight of air in the atmosphere. Imagine a tall glass tube filled with mercury sitting upside down in a bowl of mercury. The top of the tube is sealed, creating a vacuum (a space devoid of air). When atmospheric pressure is strong, it pushes on the mercury in the bowl, forcing more mercury up into the tube. As the pressure decreases, the mercury in the tube drops. The height of the mercury inside this tube, therefore, is a direct indicator of the atmospheric pressure. This tool is instrumental in understanding and interpreting changes in weather patterns because variations indicate different weather conditions.
Mercury Column
The mercury column in a barometer is fascinating because it delicately balances atmospheric pressure against gravity. Imagine this sleek, shimmering silver liquid rising and falling in the glass tube. It's not just decorative; it accurately marks changes in atmospheric pressure. If we could examine it closely in a barometer, we would see that the height of the mercury changes based on how much air is pushing down on the mercury in the reservoir. If the column goes higher, the atmospheric pressure is increasing; if it goes lower, pressure is doing the opposite. This movement is crucial for measurements. However, any impurities, like water droplets, can slightly alter these readings, as they take up space and slightly boost the column's height, although usually insignificantly.
Pressure Measurement
Pressure measurement using a barometer is crucial for gathering data about the atmosphere. The pressure noted by the barometer uses the height of the mercury column to indicate the force exerted by air. The standard atmospheric pressure at sea level is defined as 760 millimeters (or 29.92 inches) of mercury. This precise measurement provides important insights into various scientific applications:
  • Weather forecasting, where pressure changes can signal upcoming weather shifts.
  • Determining altitude or elevation, as rising places experience lower pressure.
  • Calculating the boiling points of different liquids, which alter with pressure.
Ensuring accuracy, though, means ensuring the barometer is free of contaminants that could skew readings, such as water droplets.
Weather Forecasting
Weather forecasting relies heavily on accurately understanding atmospheric pressure, as this pressure indicates different weather conditions. Barometers play a key role here due to their ability to showcase even slight changes in pressure through the height of the mercury column. If the pressure rises, the weather is likely to improve; falling pressure often forecasts rain or storms. Observing these pressure patterns allows meteorologists to predict weather changes more accurately and prepare forecasts.
To make precise predictions, the barometer needs to be both reliable and accurate, free from impurities like water, which could mislead readings. This accuracy lets us act on forecasts, plan activities, and anticipate weather hazards.

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Most popular questions from this chapter

Chlorine dioxide gas \(\left(\mathrm{ClO}_{2}\right)\) is used as a commercial bleaching agent. It bleaches materials by oxidizing them. In the course of these reactions, the \(\mathrm{ClO}_{2}\) is itself reduced. (a) What is the Lewis structure for \(\mathrm{ClO}_{2}\) ? (b) Why do you think that \(\mathrm{ClO}_{2}\) is reduced so readily? (c) When a \(\mathrm{ClO}_{2}\) molecule gains an electron, the chlorite ion, \(\mathrm{ClO}_{2}^{-}\), forms. Draw the Lewis structure for \(\mathrm{ClO}_{2}^{-}\). (d) Predict the \(\mathrm{O}-\mathrm{Cl}-\mathrm{O}\) bond angle in the \(\mathrm{ClO}_{2}^{-}\) ion. (e) One method of preparing \(\mathrm{ClO}_{2}\) is by the reaction of chlorine and sodium chlorite: $$ \mathrm{Cl}_{2}(g)+2 \mathrm{NaClO}_{2}(s) \longrightarrow 2 \mathrm{ClO}_{2}(g)+2 \mathrm{NaCl}(s) $$ If you allow \(10.0 \mathrm{~g}\) of \(\mathrm{NaClO}_{2}\) to react with \(2.00 \mathrm{~L}\) of chlorine gas at a pressure of \(1.50 \mathrm{~atm}\) at \(21^{\circ} \mathrm{C}\), how many grams of \(\mathrm{ClO}_{2}\) can be prepared?

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Consider the following reaction: $$ 2 \mathrm{CO}(g)+\mathrm{O}_{2}(g) \longrightarrow 2 \mathrm{CO}_{2}(g) $$ Imagine that this reaction occurs in a container that has a piston that moves to allow a constant pressure to be maintained when the reaction occurs at constant temperature. (a) What happens to the volume of the container as a result of the reaction? Explain. (b) If the piston is not allowed to move, what happens to the pressure as a result of the reaction? [Sections \(10.3\) and 10.5]

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