Imagine that you stand on the surface of the Earth and throw a
rock straight up into the air. The rock will not sail into orbit and become a
satellite, but rather will fall back on your head (ouch!). If you mount a
rocket engine under your rock, however, you can push it far out into space. It
could not only become a satellite, but might escape the Earth's gravitational
pull completely. To do this, your rock has to go very fast – more than
11 kilometers per second. This velocity is called the escape velocity,
the speed an object must achieve in order to overcome the gravitational
attraction of a celestial body (be it a planet, a star, or a galaxy) and
escape into space. Objects with different masses have different escape
velocities:
The Earth has an escape velocity of 11 kilometers per second.
The Sun has an escape velocity of 618 kilometers per second, 56 times
larger than that of the Earth.
For a dense neutron star, the escape velocity is enormous – 60%
of the speed of light!
What happens when the object becomes more dense than a neutron star,
and the escape velocity approaches or exceeds the speed of light?
Suppose that a neutron star core (the matter that remains after the
star has thrown off great shells of gas in the form of planetary nebula) had a
mass equal to 1.4 solar masses and a radius of 4 kilometers rather than 10
kilometers (its actual radius). The escape speed of such a neutron star
would then be equal to the speed of light! This means that even light would
not be able to escape the gravitational pull of this object. We call such an
object a black hole (the name was invented by an astronomer who did not
believe in black holes, just to make fun of the idea).