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If you release a helium balloon, it soars upward and eventually pops. Explain this behavior.

Short Answer

Expert verified
A helium balloon soars upward because the helium gas inside is lighter than the surrounding air, creating a buoyant force. As it rises, the atmospheric pressure decreases, causing the helium to expand. The balloon's material stretches until it can no longer contain the expanding helium, ultimately causing the balloon to pop.

Step by step solution

01

Understand the role of helium in the balloon

A helium balloon is filled with helium gas, which is lighter than the air around it. This difference in density causes the balloon to float or soar upwards when released. Helium gas has a lower density than air because helium particles are lighter than the particles that make up air (mostly nitrogen and oxygen).
02

Buoyancy explained

The force that enables the helium balloon to float is known as the buoyancy force. In simple terms, buoyancy occurs when the weight of the fluid displaced by the balloon is greater than the weight of the balloon itself. In the case of a helium balloon, the air that it displaces is heavier than the helium-filled balloon. This difference in weight generates an upward force, causing the balloon to soar.
03

Decreasing atmospheric pressure

As a helium balloon rises, it enters regions of the atmosphere with decreasing pressure. This is because the atmosphere becomes less dense, and subsequently exerts less pressure on objects, as altitude increases. As the balloon ascends, the decrease in surrounding air pressure allows the helium gas inside the balloon to expand.
04

Balloon material limits

The balloon is made up of a flexible, yet limited, material (such as latex or Mylar) that can only stretch so far. As the helium gas inside the balloon continues to expand due to the decrease in pressure, the material of the balloon is stretched beyond its limits.
05

Balloon pops

When the material has stretched beyond its breaking point, it can no longer contain the expanding helium gas, and the balloon pops. This marks the end of the helium balloon's journey as the gas inside escapes into the atmosphere.

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Key Concepts

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

Buoyancy Force
Imagine a helium balloon gently tugging upward from a child's grasp. The invisible force at play here is the buoyancy force. Buoyancy is the lifting power that fluids exert on objects immersed in them, and it's essential for understanding why helium balloons float. This upward force occurs because fluids exert pressure that increases with depth. Thus, the bottom of an object in a fluid experiences a slightly greater pressure than the top, resulting in an upward net force.

For a helium balloon, the surrounding air acts as the fluid. Since the balloon displaces a volume of air, if this displaced air is heavier than the helium in the balloon, the balloon experiences a net upward force. Golf balls in water and hot air balloons are other common examples of buoyancy at work. Simplifying this concept for better comprehension, consider how a piece of wood floats on water because it is less dense; similarly, a helium balloon, which is less dense than air due to its helium content, floats in the atmosphere.
Density of Helium
Helium is often associated with party balloons and floating high into the sky, which is due to its remarkable physical property: low density. Density is mass per unit volume, and because helium atoms are lighter and less massive than the nitrogen and oxygen molecules making up the bulk of Earth's atmosphere, helium has a lower density compared to air. This difference in density is what allows a balloon filled with helium to rise, almost as if it's defying gravity.

Let's break it down into simpler terms: if you fill two balloons with equal volume, one with air and the other with helium, the helium balloon will weigh less because helium is less dense. Consequently, when you let go of both balloons, the helium balloon will ascend, seeking an area of the atmosphere of equal density—a concept intimately connected to the principles of buoyancy.
Atmospheric Pressure
As a balloon ascends, you might wonder what happens to it when it reaches sky-high elevations. The reason balloons eventually pop is largely due to atmospheric pressure, which is the weight of the air pressing down on everything it surrounds. At sea level, the atmosphere exerts a certain amount of pressure. However, as you move higher above the earth, the atmosphere becomes thinner, and therefore, the pressure decreases.

This decreasing pressure is a significant factor in the fate of a helium balloon. As it climbs higher, the helium inside the balloon is under less external pressure and begins to expand. This concept is akin to taking a deep breath at sea level compared to a mountain top; at higher altitudes, there's less pressure pushing against your lungs, allowing them to expand more easily.
Material Properties
If we delve into the material properties of a typical helium balloon, we'll find that they are often made from latex or Mylar. These materials have the elasticity to stretch and accommodate the helium gas when the balloon is initially inflated. However, this elasticity has its limits. As a balloon rises and atmospheric pressure decreases, the gas inside follows Charles's Law, expanding to occupy more space.

But there's only so much stretching the balloon material can take before it reaches a breaking point. When considering the properties of materials, think about stretching a rubber band. It can only stretch so far before it snaps due to the tension exceeding the material's capacity to maintain its integrity. In the same manner, the expanding helium gas stretches the balloon material until it can stretch no more, resulting in a 'pop.' The property of a material to stretch and hold gas is key to understanding how far and how high a balloon can travel before the inevitable happens.
Gas Expansion
To truly appreciate the journey of a helium balloon, one must understand gas expansion. Gases behave differently under varying levels of pressure. Gas expansion is a fundamental concept in physics and follows the laws of thermodynamics. As the atmospheric pressure decreases with altitude, the helium gas inside the balloon has more space to spread out, or expand.

The gas particles move faster and occupy a larger volume because there are fewer air molecules pushing against them. This expansion is what ultimately causes the balloon to stretch and finally pop. To illustrate this with a simple analogy, imagine holding a spring tightly between your fingers. If you release one end of the spring, it expands. Similarly, the helium gas inside a balloon expands as it rises and exterior pressure diminishes. Understanding gas expansion can lead to a better grasp of various phenomena, from weather systems to the behavior of aerosol sprays, and of course, the flight of helium balloons.

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Most popular questions from this chapter

A container is filled with an ideal gas to a pressure of \(11.0\) atm at \(0^{\circ} \mathrm{C}\). a. What will be the pressure in the container if it is heated to \(45^{\circ} \mathrm{C} ?\) b. At what temperature would the pressure be \(6.50 \mathrm{~atm}\) ? c. At what temperature would the pressure be \(25.0 \mathrm{~atm}\) ?

The average lung capacity of a human is \(6.0 \mathrm{~L}\). How many moles of air are in your lungs when you are in the following situations? a. At sea level \((T=298 \mathrm{~K}, P=1.00 \mathrm{~atm})\). b. \(10 . \mathrm{m}\) below water \((T=298 \mathrm{~K}, P=1.97 \mathrm{~atm})\). c. At the top of Mount Everest \((T=200 . \mathrm{K}, P=0.296 \mathrm{~atm})\).

Consider the following samples of gases at the same temperature. Arrange each of these samples in order from lowest to highest: a. pressure b. average kinetic energy c. density d. root mean square velocity Note: Some samples of gases may have equal values for these attributes. Assume the larger containers have a volume twice the volume of the smaller containers, and assume the mass of an argon atom is twice the mass of a neon atom.

A certain flexible weather balloon contains helium gas at a volume of \(855 \mathrm{~L}\). Initially, the balloon is at sea level where the temperature is \(25^{\circ} \mathrm{C}\) and the barometric pressure is 730 torr. The balloon then rises to an altitude of \(6000 \mathrm{ft}\), where the pressure is 605 torr and the temperature is \(15^{\circ} \mathrm{C}\). What is the change in volume of the balloon as it ascends from sea level to \(6000 \mathrm{ft}\) ?

At \(0^{\circ} \mathrm{C}\) a \(1.0\) - \(\mathrm{L}\) flask contains \(5.0 \times 10^{-2}\) mole of \(\mathrm{N}_{2}, 1.5 \times 10^{2}\) \(\mathrm{mg} \mathrm{O}_{2}\), and \(5.0 \times 10^{21}\) molecules of \(\mathrm{NH}_{3} .\) What is the partial pressure of each gas, and what is the total pressure in the flask?

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