Answer 2:
Consider a helium balloon that is filled at sea
level. At sea level, the external atmospheric
pressure of the air is equal to 14.7
lbs/in2 or 1.0135 bar or 1 atm (those
three values are all equal just like 1 yard is
equal to 0.9144 meters). Since the balloon's
volume is not changing, we know that the outside
pressure on the balloon is balanced by the air
pressure of the air inside the balloon. Another
way of saying this is that the external and
internal pressure forces are balancing. Now
release the balloon. The outside air pressure
decreases as the balloon floats higher up in the
air (assuming stagnant air and constant
temperature). This can be explained by the
following example: when you're swimming from the
bottom of a pool up to the surface the water
pressure decreases when you get to the surface of
the water. Stagnant water pressure is caused by
the weight of the water from above pushing down on
you. Back to the balloon example, at sea level,
the weight of the air in the atmosphere is pushing
on the balloon. The higher up the balloon goes the
less air there is to push down on the balloon so
the pressure decreases. When the balloon is
really high, there is less air above the balloon
than there was at sea level - so the weight of the
air above the balloon is less than at sea level.
The outside air pressure is pushing on the balloon
less than it was when the balloon was at sea
level. Therefore, the balloon will expand since
there is less pressure being applied on it. So,
the balloon should expand the higher up it floats
in the atmosphere. Now, consider taking an
empty balloon really high up in the atmosphere and
filling it up with air. Would its volume increase
or decrease as you brought it back down to sea
level? Hint: The same thing would happen if
you took an empty water bottle (that is filled
with air), put its cap on, and brought it to the
bottom of a deep pool. The volume of a water
bottle filled with air would _______ as it was
brought down to the bottom of the pool. |