The schwarzschild radius of the Earth is about 8.7 x 10 to the negative 3m. The schwarzschild radius is the radis of a sphere that is around a non-rotating blackhole. You find the Rs, or radis, by multiplying the gravitational constant(G), the mass(M), and two. You divide this by the speed of light(c) squared.
At an altitude above the ground which is equal to the radius of the earth.
It is 6.37*10^3 km.
The earth is only approximately spherical. Its radius ranges from 6353 to 6384 kilometres, with an average value of 6371 km. So the required fraction is 6,194/6,371,000 = 0.000972, approx
It means to multiply the radius by itself: radius x radius
When you try to figure out an area of a circle, you square the radius, then multiply it by pi to get the area of a circle. A radius square is radius x radius, or radius squared.
The Schwartzchild radius.
The formula for the Schwarzchild radius of a black hole is given by Rs = (M/Mo) x 3km. Here Mo means the mass of the Sun. For Earth, M/Mo = 0.000 003, that is, Earth has 0.000 003 x Mo. Thus Earth's Schwarzchild radius is about 1 cm. That means that if a giant squeezed Earth into a diameter less than 2cm, it would be a black hole.
Not much. The whole point of a black hole is that a lot of matter is concentrated in a fairly small space. The Schwarzschild radius of the Earth - i.e., the size into which it would have to be compressed to become a black hole - is less than 1 cm; the Sun would have to be compressed into a sphere with a radius of about 3 km. In general, the Schwarzschild radius is directly proportional to the mass. In a real black hole, the Schwarzschild radius corresponds to the event horizon - the point of no return.
speed of sound
The black hole property that determines the Schwarzschild radius of the black hole is that it has mass but no angular momentum nor electric charge.
This is nothing to do with planets. It's part of the theory of black holes. Perhaps you mean if the planet's mass were concentrated into a black hole. In that case the answer is Jupiter, because it has the greatest mass.
Anything within the Schwarzschild radius can't escape from the black hole, even at the speed of light.Anything within the Schwarzschild radius can't escape from the black hole, even at the speed of light.Anything within the Schwarzschild radius can't escape from the black hole, even at the speed of light.Anything within the Schwarzschild radius can't escape from the black hole, even at the speed of light.
The Schwarzschild radius is the radius of the event horizon surrounding a non-rotating black hole. Any object with a physical radius smaller than its Schwarzschild radius will be a black hole.
The Schwarzschild radius is a concept in general relativity that defines the radius at which a mass would need to be compressed in order to become a black hole. For a 200 lb man, the Schwarzschild radius would be extremely small, approximately 3.1 x 10^-27 meters, indicating that the man's mass is not concentrated enough to form a black hole.
It is called the Schwarzschild radius
The Schwarzschild radius is a concept related to black holes. Given a body it is the radius such that, if all the mass of the body were squeezed (uniformly) within that sphere, then the escape velocity at the surface of the velocity would be equal to the speed of light.
The Schwarzschild radius is derived from the equations of general relativity, specifically from the solution to Einstein's field equations for a non-rotating, spherically symmetric mass. It represents the radius at which the gravitational pull of a mass becomes so strong that not even light can escape, leading to the formation of a black hole.