That's the initial speed the rocket would need to escape Earth, assuming it starts close to Earth, and no additional impulse is provided later. With a gradual impulse - for example an ion impulse - i.e., providing impulse over time, it isn't necessary to start with this speed. However, the rocket still needs the same total amount of energy to escape from Earth.
Escape velocity from Earth depends only on the mass of the Earth and the distance from its center, not the mass or size of the rocket. All rockets need to reach the same escape velocity to leave Earth's gravitational pull, regardless of their size.
To overcome gravity and leave Earth, you need to achieve escape velocity. This is the speed at which an object must travel to break free from a planet's gravitational pull without any further propulsion. Once you reach escape velocity, you can travel away from Earth and venture into space.
No, the escape speed is actually much higher. It is about 11.2 km/s. Note that you do not need to reach this if you are in a powered spacecraft. This speed is only valid if you get this initial speed at Earth's surface and fly up, keeping your engines off. (also it ignores air resistance). Mach 1 is equal to the speed of sounds, about 340 m/s. Although this number varies greatly with humidity, air pressure and temperature.
Assuming there is no air resistance, if an object starts at a speed of 11.2 km/sec, it can escape the gravitational field of Earth. This "escape velocity" is different for different planets, moons, etc.Assuming there is no air resistance, if an object starts at a speed of 11.2 km/sec, it can escape the gravitational field of Earth. This "escape velocity" is different for different planets, moons, etc.Assuming there is no air resistance, if an object starts at a speed of 11.2 km/sec, it can escape the gravitational field of Earth. This "escape velocity" is different for different planets, moons, etc.Assuming there is no air resistance, if an object starts at a speed of 11.2 km/sec, it can escape the gravitational field of Earth. This "escape velocity" is different for different planets, moons, etc.
Escape velocity is the minimum velocity needed for an object to break free from the gravitational pull of a celestial body, such as a planet or moon. It allows an object to overcome gravity and travel into space without being pulled back. The specific escape velocity depends on the mass and radius of the celestial body.
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.
So that it can escape Earth's Gravity. The rockets work by burning so much fuel that they can overpower Earth's gravity.
Escape velocity from Earth depends only on the mass of the Earth and the distance from its center, not the mass or size of the rocket. All rockets need to reach the same escape velocity to leave Earth's gravitational pull, regardless of their size.
Escape the earth's gravitational pull and continue out into space. However, a rocket does not need to be launched at the escape velocity as it can continue to accelerate as it climbs. A gun projectile would need to be fired with the escape velocity. In a perfect system with only the projectile and the Earth: If the projectile is fired with the exact escape velocity it will travel to infinity away from the Earth. Upon reaching infinitely far away from Earth the projectile would have zero velocity. All of its kinetic energy (movement) would be transferred to potential energy.
It takes approximately 8-10 minutes for a rocket to reach space and escape Earth's atmosphere. This timeline can vary depending on factors like the size of the rocket, its speed, and the specific trajectory it follows.
To escape Jupiter's gravitational pull, a rocket would need to achieve escape velocity, which depends on the planet's mass and size. Jupiter's strong gravitational pull requires the rocket to reach a higher speed compared to escaping a smaller body like Earth. This increased speed allows the rocket to overcome Jupiter's gravitational force and not fall back onto the planet.
A rocket needs a large thrust on takeoff from Earth to overcome the force of gravity pulling it down. The large thrust is necessary to generate enough speed to reach escape velocity and break free from Earth's gravitational pull. Once the rocket is in space, it needs less thrust to maintain its course.
To send a rocket into space, you need to first assemble the rocket, fuel it, and then launch it into the atmosphere. The rocket needs to achieve enough velocity and altitude to escape Earth's gravitational pull and enter space. This involves careful planning, engineering, and coordination of various systems to ensure a successful launch.
There is a speed, about seven miles a second, that if reached, will allow an object to overcome the earth's gravitational pull and continue into space. Rockets don't actually need to do this speed, since their objective is usually to establish an orbit around the earth.
gravity
when the rockets push they create a certain amount of thrust which is need to get the rocket off the ground. As the rocket gets higher the air friction becomes less so the rocket travels faster , most of the force is needed to get away from Earth. To completely escape the earth's gravitational pull the crew must reach a distance of at least 400 km away, that is why the iss (international space station) is at an average distance of 250 km from the earth constantly. The pull is strong enough to keep them at a distance, but not strong enough to pull them back to the ground.
If it is close to Earth, it would need a speed of 11.2 kilometers per second to escape from Earth.