Many different solar system phenomena can have a single underlying cause.
Perhaps no where is that more evident than in the case of tides. Recall
that tides represent the difference in gravity felt by one side of a body
compared to the other, and it depends (inversely) on the cube of the distances
involved. (In other words, a body that is twice as far away would cause
tides that are 8 times smaller.)
The Moon causes tides on the Earth by gravitationally
pulling the side of the earth closest to the Moon more than the Earth's
center, and pulling the Earth's center more than the far side of the Earth.
Thus, the Earth becomes a bit elongated, in the direction of the Moon.
Since the Moon's tides aren't strong enough to force the Earth's rocks
to overcome friction, the ``tidal force'' is most easily seen in the
behavior of the Earth's water, which piles up on the side facing (and away
from) the Moon.
Now consider: because of the tidal force, the earth's water wants to become elongated in the direction of the Moon. However, the Earth is rotating underneath it, continually moving the water away from where it wants to be. In response, the water is continually sloshing back to its preferred position, moving against the rotation of the Earth. This causes friction, and, in fact, because of this drag, the Earth's spin is slowing down. Occasionally, near New Year, you'll hear a short news report about a fraction of a ``leap second'' being added at midnight. One reason for this is to compensate for the slowing of the Earth's rotation (which is about 3 milliseconds per century). In fact, the Earth has slowed so much that, in the days of the dinosaurs, an Earth day was only 22 hours, rather than 24.
If the Moon's tides are having an effect on the Earth, then it is reasonable
to assume that the Earth's tides must be having an affect on the Moon.
Specifically, since the Earth is 80 times more massive than the Moon, you would
expect that the tides on the Moon would significantly greater. This is
correct: long ago, the Moon was molten, and during that period, lava
flowed with the tide. The friction caused by these lava flows was strong
enough to stop the Moon's rotation completely. The Moon is now
tidally locked with the Earth. That is, the time it takes the Moon to
rotate on its axis is exactly the same time as it takes to go around the
earth. As a result, the Moon keeps the same side facing the Earth at all
times.
Another place where tides play a great role is in the Galilean Moons of
Jupiter. The four biggest moons of Jupiter, in order of closest orbit to
furthest orbit, are Io, Europa, Ganymede, and Callisto.
Callisto's surface
looks as though it was formed at the very beginning of the solar system;
it has a very low density (about 1.8 times that of water), and has crater upon
crater on its surface. Ganymede's has a slighly higher density (1.9)
and its surface is not quite as old -- there has been geological activity
on it in the past -- which has created a grooved surface and has covered up
some of the craters. Europa's has yet a higher density (3 times that of water)
and is geologically active, as evidenced by the paucity of craters on its
surface. In fact, the surface of Europa is frozen ice, marked by cracks and
ridges. Finally, Io, the highest density moon of Jupiter (density 3.5), has
a surface that is brand new --- there are active volcanos on Io that
continually resurface the moon.
Why the difference in these moons? The change in density as one gets further from the planet is reminscent of that seen in the inner planets in the solar system, so it is likely that these moons formed out a proto-Jovian nebula that worked in a similar fashion to the solar nebula. (At one point in the past, the energy radiated by Jupiter via its gravitational contraction was much greater than it is today.) Light elements could have therefore been evaporated out of Io, but not out of Callisto. But there's more.
The key is Jupiter's strong gravity, and the specific orbits of the moons. Callisto is far enough away so that the tidal force of Jupiter is moderately small. The moon formed from a 50-50 mix of water and rock, quickly froze, and its surface has been the same ever since (aside from the continuous addition of impact craters). Ganymede, being a bit closer in, was affected by Jupiter's tides in the past, and this tidal stress caused its ice to expand and contract. The result is a grooved terrain, produced when layers of ice buckled upon contact with each other. (This tidal stress could have also evaporated some of the lighter elements from its surface.) Today, Ganymede is tidally locked. Europa and especially Io are geologically active at present, due to continual stretching of their rocky interiors. Io is closest to Jupiter, so the tides in it are greatest, and the result is a completely molten interior, a very thin solid crust, and one volcano going off after another. Most of the light elements (water, etc.) from Io were evaporated long ago (and medium elements like sodium are being evaporated now). The tides on Europa aren't as bad, but there is plenty of heat in the moon's interior, which keeps the water in its interior liquid.
The strong tides of Jupiter cause Io's volcanos. But why hasn't Io
become tidally locked, so that the rocks inside no longer have to
stretch? Well, it has, almost. Unfortunately, Io's orbit is slightly
elliptical, which (through Kepler's 2nd law) means the speed of the
orbit around Jupiter changes. Since the moon must turn at a constant
speed, this means that Io can't keep the same side exactly
facing towards Jupiter all the time. That little jiggle forces all
the tidal heating.
Contributing to this are Io's neighbors, Europa and Ganymede, which are in
1:2:4 orbital resonance with Io. In other words, it takes
Io 1.77 days to go around Jupiter, it takes Europa exactly
twice this time, and it takes Ganymede exactly four times this
time. So, once every 4 x 1.77 = 7 days, Io, Europa, and Ganymede
line up precisely on the same side of Jupiter. The combined gravitational
pull of Europa and Ganymede (which is the largest moon in the solar
system) tweaks the orbit of Io just enough so that Io cannot become
tidally locked. The result is intense, continual, tidal heating.
Now consider what would happen if a moon were to be much closer to Jupiter than Io. The tidal strain, the difference in gravity from one side to the other on the moon, would be enormous. In fact, if the moon were inside the Roche limit, the moon would be completely torn apart. What would be left would just be rubble. An excellent example of this is Saturn's rings, which are inside the planet's Roche limit. These rings are made up of many, many small icy particles. Moons such as that seen around the outer planets cannot exist here.
Saturn's rings exhibit an amazing amount of structure. Some of it can't
be explained, but alot of it can. Consider some of the gaps in the rings.
Just through random collisions, etc., you might expect the distribution of
particles to get spread out, smearing out the rings. However, consider
what would occur if two moon-lets (called shepherd satellites)
existed on either side of the ring. According to Kepler's and Newton's
laws, the inner shepherd satellite would be moving around the planet
faster than the particles in the ring; conversely, the outer shepherd satellite
would be moving around more slowly. If a particle in the ring drifted
out of the ring, say, to a slightly larger orbit, sooner or later,
it would catch up to the moon-let and pass it. However, as it passes,
the gravitational pull of the shepherd would slow it down; it would thus
lose energy and fall back into the ring. By the same token, a particle
that drifts out of the ring to a slightly lower orbit would eventually be
passed by the shepherd, whose gravitational pull would whip it back up
to a higher orbit and back into the ring. Thus the ring would not be
able to smear itself out.
The above theory of shepherding satellites was tested when the Voyager
probes flew past Saturn (and Uranus and Neptune). In theory, each separate
ring should have a shepherd satellite on either side of it. Most times,
these shepherds were found; in a few cases they were not. Whether this
is a real problem, or just caused by an incomplete set of pictures
(or a well disguised moon-let) is not known.