Thrust on the rocket depends only on the engines. It doesn't matter whether
the rocket is sitting on the pad or out somewhere a million miles from nowhere.
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.
The force of gravity on the rocket at the planet's surface is determined by the planet's mass and the distance between the rocket and the planet's center. It can be calculated using the formula F = G * (m1 * m2) / r^2, where F is the force of gravity, G is the gravitational constant, m1 and m2 are the masses of the two objects, and r is the distance between their centers.
Yes, rocket action would still occur even in the absence of surrounding air, as it relies on the principle of conservation of momentum. The expulsion of mass from the rocket at high velocity will result in an equal and opposite reaction that propels the rocket forward, irrespective of the presence of air.
No, it is unlikely that you would survive going into a black hole in a rocket. The immense gravitational forces near a black hole would tear apart any physical object, including a rocket, due to a process called spaghettification. Additionally, the extreme conditions near a black hole, such as high temperatures and tidal forces, would make survival impossible.
When an object - rocket or otherwise - rises, its kinetic energy gets converted to gravitational potential energy. At its highest point, if it rises directly upwards, all the kinetic energy will be converted to gravitational potential energy. However, its movement may also have a sideways component; in that case, not all the kinetic energy is converted to potential energy.
As a rocket takes off, the gravitational attraction remains constant because gravity is a fundamental force that is determined by the mass of the objects and the distance between them. However, as the rocket gains altitude, the force of gravity weakens slightly due to the increase in distance from the center of the Earth, as described by Newton's law of universal gravitation.
the initial velocity of the rocket is zero.
The force of gravity acting on the rocket at a distance of two units depends on the masses of the rocket and the object causing the gravitational pull, as well as the distance between them. Using Newton's law of gravitation, the force of gravity can be calculated as F = G * (m1 * m2) / r^2, where G is the gravitational constant, m1 and m2 are the masses of the objects, and r is the distance between them.
If the rockets are active then you will feel a gravitational force pulling you down in the direction opposite the rocket's motion. If they are off however you are weightless and you experience no gravitational force.
The force that tries to pull the rocket back to Earth is gravity. This force is responsible for the rocket's weight and acts in the direction toward the center of the Earth.
The Earth's Gravitational field
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.
The momentum in a rocket is the product of its mass and velocity. It is a measure of the rocket's motion and is conserved in the absence of external forces. The momentum of a rocket changes as it expels exhaust gases, which causes the rocket to move in the opposite direction.
yes
Escape velocity from Earth is approximately 11.2 km/s, which is the speed a rocket needs to surpass Earth's gravitational force and leave its orbit.
During a rocket launch, the thrust of the rocket engine is greater than the weight of the rocket. This is necessary for the rocket to overcome Earth's gravitational pull and lift off into space. The thrust generated pushes the rocket upwards while gravity pulls it down.
As the rocket travels upwards, it burns fuel, which causes its mass to decrease. Since the engine thrust remains constant, the rocket can accelerate faster due to the decrease in mass, following Newton's second law (F=ma). This phenomenon is known as the rocket equation and is essential for space travel.