The speed or velocity an object needs to escape from the gravitational field of a planet is called "Escape Velocity" In other words, the amount of kinetic energy needed to overcome the gravitational field. The expression is given in
1/2mv^2 - GMm/r (m= mass of object trying to overcome gravitational field)
M(mass of the planet)
V(Escape Velocity)
G(universal constant which = 6.67E-11)
r(distance from surface of planet or w/e)
when you derive that formula, you will find that the velocity needed is: V= *square root of: 2GM/r
The escape velocity from the Sun at the Earth's distance is about 42.1 km/s. This means that for an object to escape the Sun's gravity at this distance, it would need to travel at that speed. The Earth's orbital speed around the Sun is about 30 km/s, so it is not moving fast enough to escape the Sun's gravity.
Escape velocity for the moon is a little over 5000 miles per hour. For the earth it is about 25,000 miles per hour. So the moon requires a fifth of the energy required to escape the earth.
Although it reaches incredible speeds, a Space Shuttle is not going fast when it enters the atmosphere. The gravitational pull of Earth, or just gravity, are pulling down on the space shuttle with immense force.
To reach outer space, rockets must escape the force of gravity. Gravity is the force that pulls objects towards the center of a mass, such as the Earth. Rockets need to generate enough thrust to overcome Earth's gravity and reach escape velocity to enter outer space.
To break away from Earth's gravity and reach space, an object needs to reach an escape velocity of about 11.2 kilometers per second (about 25,000 mph). The force required to achieve this velocity is enormous and depends on the mass of the object. For example, a spacecraft with humans onboard would need powerful rockets to generate enough force to break free from Earth's gravity.
In order to escape the gravity of a black hole, an object would have to travel faster than the speed of light - something that is impossible.
The escape velocity from the Sun at the Earth's distance is about 42.1 km/s. This means that for an object to escape the Sun's gravity at this distance, it would need to travel at that speed. The Earth's orbital speed around the Sun is about 30 km/s, so it is not moving fast enough to escape the Sun's gravity.
Escape velocity for the moon is a little over 5000 miles per hour. For the earth it is about 25,000 miles per hour. So the moon requires a fifth of the energy required to escape the earth.
According to most sources, the minimum speed needed to escape the Earth's gravity is 11.2km/s, so a rocket would need to travel at least this fast to get into outer space.
They need to run fast so they can out-run and escape predators.
to escape from its predator so it need to swim very fast to escape from them or to swim fast to catch preys :-)
Although it reaches incredible speeds, a Space Shuttle is not going fast when it enters the atmosphere. The gravitational pull of Earth, or just gravity, are pulling down on the space shuttle with immense force.
If you want to get out of the earth, say for example you want to get to the moon, then you will need to escape gravity.
To reach outer space, rockets must escape the force of gravity. Gravity is the force that pulls objects towards the center of a mass, such as the Earth. Rockets need to generate enough thrust to overcome Earth's gravity and reach escape velocity to enter outer space.
So that it can escape Earth's Gravity. The rockets work by burning so much fuel that they can overpower Earth's gravity.
need to re-word that question... makes no sense
To fully escape Earth's gravitational pull, an object would need to reach a speed of about 25,000 mph or approximately 40,000 km/h. This is known as the escape velocity and is the minimum speed required for an object to break free from Earth's gravity. The distance an object would need to travel to achieve this speed would depend on various factors such as altitude, initial velocity, and atmospheric conditions.