Gaining Understanding of Force for Launching a Rocket/Satellite into Space

In summary, the conversation discusses the force required to launch a rocket or satellite into space and the effects of Earth's gravity on objects in orbit. It is explained that objects never stop feeling the effects of Earth's gravity, but can reach a point where they are not affected by it enough to maintain a stable orbit. The concept of escape velocity is also mentioned. The conversation then shifts to the distance at which gravity becomes weak enough for an object to travel forever without any additional fuel. The role of other celestial bodies in influencing the trajectory of a rocket is also discussed. The conversation ends with a debate about the difficulty of sending objects to Mars compared to the moon, considering factors such as landing and return issues.
  • #1
WarrickF
45
0
Hi Guys,

I'm trying to gain a basic (and I say basic because I'm not much of a math buff) understanding of what kind of force it takes to launch a rocket \ satellite into space.

From my basic reading - "space" is classified as 100km above Earth's surface.

What I'm trying to figure out is at what point an object accelerating away from Earth stops feeling the effects of Earth gravity.

Thanks
Warrick
 
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  • #2
It never stops feeling the effects of Earth's gravity. When you launch an satellite into orbit you are basically giving it enough speed so that it "falls around the Earth" . The force of gravity at a low orbit height is almost the same as that on the surface. The satelite is traveling so fast (7.9 km per sec), that the Earth's surface curves away just as fast as its path is curved by gravity. It essentially falls towards the Earth but keeps missing.

To get an object clear away from the Earth you have to get it moving so fast that, the strength of Earth's gravity falls off faster than it can slow the object. As the object gets further from The Earth the pull of its gravity gets weaker, if the object is moving fast enough, and increases its distance from the Earth fast enough, this gravity can never remove it last bit of speed and it keeps going forever. This speed is called the escape velocity, and from Earth is is about 11 km/ sec.
 
  • #3
Thanks Janus,

That's very helpful.

It looks like the highest satellites that we put into orbit are GPS satellites and fall somewhere between 6,000 - 12,000km above the Earth surface. At what distance does gravity become so week that the it stops falling around the Earth?

One would assume that once a rocket gets to this distance that it's fuel consumption become a lot more efficient because it no longer need to battle against Earth's gravity and have close to no resistance.

I'm sure that other bodies in the sky effect the rocket, but assuming that Earth was the only thing out there, would the rocket ever get to a point where it's not effected by Earth's gravity at all, spurt on last blast of fuel and travel forever into the darkness?

Thanks
Warrick
 
  • #4
WarrickF said:
Thanks Janus,

That's very helpful.

It looks like the highest satellites that we put into orbit are GPS satellites and fall somewhere between 6,000 - 12,000km above the Earth surface. At what distance does gravity become so week that the it stops falling around the Earth?

One would assume that once a rocket gets to this distance that it's fuel consumption become a lot more efficient because it no longer need to battle against Earth's gravity and have close to no resistance.

I'm sure that other bodies in the sky effect the rocket, but assuming that Earth was the only thing out there, would the rocket ever get to a point where it's not effected by Earth's gravity at all, spurt on last blast of fuel and travel forever into the darkness?

Thanks
Warrick

Communications satellites orbit at 22,300 miles. The moon is a satellite, and orbits at an average of 238,000 miles. A satellite can orbit the until until if falls under the stronger gravitational influence of another body, the Sun for example.

There are a couple of our space probes, at least, that are leaving the Solar System, having enough escape velocity to overcome the combined gravity of the Sun, planets, and other objects that make up the Solar System. So, they have the potential to "travel forever into the darkness," or at least for a long long time.
 
  • #5
Good point, I hadn't thought of the moon as a satellite. Much of this came about due to an argument a friend and I were having about getting to Mars. Thought was that it's not that much harder to send something to Mars than it is to send something to the moon.

My view was that once you've got something out in space, it was just as much work to go to Mars as it is to go to the moon. I'm sure I'm way off, but I'd love to know if this is true or not.
 
  • #6
WarrickF said:
Good point, I hadn't thought of the moon as a satellite. Much of this came about due to an argument a friend and I were having about getting to Mars. Thought was that it's not that much harder to send something to Mars than it is to send something to the moon.

My view was that once you've got something out in space, it was just as much work to go to Mars as it is to go to the moon. I'm sure I'm way off, but I'd love to know if this is true or not.

That's largely true but- It is harder to make a soft landing on Mars than on the moon because of mars' greater mass, if you are sending people you are going to have to keep them alive for a much longer period, and it will be far harder getting back from Mars than from the moon.
 
  • #7
HallsofIvy said:
That's largely true but- It is harder to make a soft landing on Mars than on the moon because of mars' greater mass, if you are sending people you are going to have to keep them alive for a much longer period, and it will be far harder getting back from Mars than from the moon.

Actually, I would think it would be far easier to make a soft landing on Mars than the moon. After all, parachutes are quite a bit lighter and less complicated than rockets. That doesn't get rid of the timescale and return issues.
 
  • #8
cjl said:
Actually, I would think it would be far easier to make a soft landing on Mars than the moon. After all, parachutes are quite a bit lighter and less complicated than rockets. That doesn't get rid of the timescale and return issues.

The atmosphere of Mars is significantly thinner than the Earth's. Comparatively, the atmosphere of Mars (a mere .13 PSI) is less than 1% that of Earth's (14.7 PSI), so parachutes would have to be significantly increased in order to slow a good sized mass from re-entry velocities. This makes a “parachute-only re-entry” a somewhat impractical resolution, as significantly larger parachutes add to the mass of the spacecraft , as well as the greater space required aboard the spacecraft for storage until deployment.

More than likely, a "parachute assist" to a rocket re-entry system would be required.

http://en.wikipedia.org/wiki/Atmosphere_of_Mars
 
  • #9
Yes, but you can still get down to a few hundred meters per second fairly easily, without an excessively large parachute. That's a lot better than the several kilometers per second that you would arrive at the moon with.
 
  • #10
Also why should it be harder to get the probe back from mars? Is it because of the greater gravity?
 
  • #11
It isn't harder to get a probe back from Mars than to send it there. But if you want to get it back, it is even harder to get it there than if you don't want it back.
 
  • #12
raknath said:
Also why should it be harder to get the probe back from mars? Is it because of the greater gravity?

Here's some arbitrary numbers:

Lets say a one-way trip to Mars is a one year voyage.
You have a payload of 20 tons (made of equal parts crew, equipment, food and water).
And let's say the trip requires 80 tons of fuel (4:1 ratio).

OK, how about if we want a return trip?
The trip takes 2 years, so your payload (food, water) increases. So now you payload is 30 tons.

But here's the tricky bit: The trip home needs 80 tons of fuel. That fuel had to be carried to Mars as payload.

Our payload for a return trip to Mars has jumped from 20 tons to (30+80=)110 tons. The amount of fuel for the trip out (at the same 4:1 ratio) is now 440 tons.

Result:
A one-way trip to Mars masses 100 tons.
A return trip to Mars masses 550 tons.
 
  • #13
WarrickF said:
It looks like the highest satellites that we put into orbit are GPS satellites and fall somewhere between 6,000 - 12,000km above the Earth surface. At what distance does gravity become so week that the it stops falling around the Earth?

One would assume that once a rocket gets to this distance that it's fuel consumption become a lot more efficient because it no longer need to battle against Earth's gravity and have close to no resistance.

It doesn't become that weak. In actuality, you could put a satellite in orbit 30 feet off the surface if you want to. The reason satellites are where they are are various reasons. Some are in particular altitudes because they're synchronized to rotate with the Earth (that is, they too have a 24 hour orbital period). I believe communications satellites are typically in geosynchronous orbit. The thing is, once you get into orbit, the only thing that makes a satellite consume fuel (besides course corrections) is the atmosphere slowing it down. You put a satellite into a high enough orbit so that the atmosphere has as low a density as possible that it doesn't create drag on the satellite. At the same time, you want a lower orbit because it takes more energy to put an object in orbit the higher up you want to go. Then of course you add in other factors that are more dependent on what the purpose of the satellite is.

The fact of the matter is even at 6-12k km above the Earth's surface, the gravity is still there albeit a fraction of what it is at the Earth's surface. A satellite will always be falling towards the Earth but since it is in orbit and simultaneously trying to fly away, its "escaping as quickly as its falling" and maintains a stable orbit.
 
  • #14
Janus said:
It never stops feeling the effects of Earth's gravity. When you launch an satellite into orbit you are basically giving it enough speed so that it "falls around the Earth" . The force of gravity at a low orbit height is almost the same as that on the surface. The satelite is traveling so fast (7.9 km per sec), that the Earth's surface curves away just as fast as its path is curved by gravity. It essentially falls towards the Earth but keeps missing.

To get an object clear away from the Earth you have to get it moving so fast that, the strength of Earth's gravity falls off faster than it can slow the object. As the object gets further from The Earth the pull of its gravity gets weaker, if the object is moving fast enough, and increases its distance from the Earth fast enough, this gravity can never remove it last bit of speed and it keeps going forever. This speed is called the escape velocity, and from Earth is is about 11 km/ sec.

Thanks janus most informative!
 
  • #15
its all about energy and potential...if enough energy is imparted to a rocket to cross the barrier of Earth's potential then it escapes its initial bounds...but Earth's potential extends till infinity.
So we can never fully escape the Earth's gravitation..but at larger distances much less force would be required to counter it pull.
 
  • #16
anonymoussome said:
its all about energy and potential...if enough energy is imparted to a rocket to cross the barrier of Earth's potential then it escapes its initial bounds...but Earth's potential extends till infinity.
So we can never fully escape the Earth's gravitation..but at larger distances much less force would be required to counter it pull.

Aka

[tex] F = \frac{G m_1 m_2}{R^2} [/tex]

The larger your radius, the smaller your value of F (mass * gravity of earth). If the universe was just Earth and your rocket, even if you went to distances of hundreds of megaparsecs you'd feel the Earth's gravitation pull. Although I suppose at those distances it would really be more of a tickle :P.
 
  • #17
Janus said:
...This speed is called the escape velocity, and from Earth is is about 11 km/ sec.


assuming that an object is launched with only momentum as its pushing (or pulling) force. the space shuttle does not travel that fast-it merely has to have excess thrust in order to overcome gravity, no?
 
  • #18
russ_watters said:
It isn't harder to get a probe back from Mars than to send it there. But if you want to get it back, it is even harder to get it there than if you don't want it back.
It is a whole lot harder to get a probe back from Mars than it is to send it there. Getting to Mars is comparatively easy; it takes less fuel to get something to the surface of Mars (and leave it behind) than it does to get something to the surface of the Moon (and leave it behind). Mars has an atmosphere. There are lots of tricks and techniques that use Mars atmosphere to slow a vehicle down. Aerocapture, aerobraking, parachutes / parasails, balloons, ... all take advantage of Mar's atmosphere to slow a vehicle down with little expenditure of fuel. None of these is available for a lunar landing.

Getting back from Mars is a different story. The outgoing vehicle has to carry the fuel needed for the return mission as dead weight, and this in turn drastically increases the fuel costs for the outgoing flight. The rocket equation is brutal. The landing vehicle has to carry the fuel needed to lift the vehicle back into Mars orbit as dead weight, and this drastically increases the structural and aerodynamic requirements for the landing vehicle. Finally, the return vehicle is coming back to Earth at hyperbolic speeds. This is another very tough problem.
 
  • #19
D H said:
Finally, the return vehicle is coming back to Earth at hyperbolic speeds. This is another very tough problem.


what do you mean by hyperbolic speeds?
 
  • #20
The return probe will be following a hyperbolic orbit. It will hit the atmosphere at a speed greater than escape velocity.
 
  • #21
ah. i see.
 

1. What is the force required to launch a rocket into space?

The force required to launch a rocket into space depends on several factors, such as the weight of the rocket, the velocity needed to escape Earth's gravity, and the distance the rocket needs to travel. Generally, a large amount of force is needed to overcome the force of gravity and propel the rocket into orbit.

2. How is force calculated for a rocket launch?

Force is calculated using Newton's Second Law of Motion, which states that force is equal to mass multiplied by acceleration. In the case of a rocket launch, the force is determined by the mass of the rocket and the acceleration needed to overcome the force of gravity and achieve the desired velocity.

3. What are the main types of forces involved in a rocket launch?

The main forces involved in a rocket launch are thrust, weight, drag, and lift. Thrust is the force produced by the rocket engines to propel the rocket forward. Weight is the force of gravity pulling the rocket towards Earth. Drag is the resistance caused by the rocket moving through the Earth's atmosphere. Lift is the force that helps the rocket move upwards and counteracts the force of gravity.

4. How do scientists ensure that the force is properly directed during a rocket launch?

Scientists use various techniques and technologies to ensure that the force is properly directed during a rocket launch. This includes designing the rocket to have a streamlined shape to reduce drag and using guidance systems to control the direction of the rocket's thrust.

5. What are some challenges faced by scientists in understanding and harnessing the force for launching a rocket into space?

Some of the challenges faced by scientists in understanding and harnessing the force for launching a rocket into space include the complex calculations and engineering involved in designing a rocket that can withstand the extreme forces of a launch, the cost and resources required for testing and launching rockets, and the potential risks and failures that can occur during a launch.

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