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Posts posted by Kerbin Dallas Multipass
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It's... It's so beautiful
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Seems the "phone home" signal has passed Saturn's orbit. Can't be long now!
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Downlink speed ranges from 1000 to 4000 bits per second.
What's the ping?
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The flow rate determines how big the nozzle is. If it's the flow rate at the nozzle...
Yea fair enough. So if you change the variables in this task you magically get different nozzle sizes?
Is that where my common sense went astray?
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Correct. 500 L water at .5 m/s have 62.5 J of energy. This is several orders of magnitude less than 1 MW.
What if I make the nozzle smaller? So I can only get 250l/s through it but the pump still applies 1 MW?
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Now work out how much energy is in 1 L of water flowing at .5 m/s. Now work out how much power it takes to supply that much energy to 500 L of water every second.
You seem to be missing the part where the pump power is the energy output per second, which is equal to the energy imparted to each 500 L water.
I imagine it is significantly less than 1 MW?
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Work out what the speed of the water would have to be to produce a flow rate through a nozzle.
.5 m/s for a 1m² nozzle.
That's where my confusion started:)
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The flow rate is not independent of the power. You won't get 500l/s through a 1m² pipe with that power.
why not?
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Guys, how about I just show him every single step, because I don't think he quite gets what the units have to do with it.
500 L/s
10^6 W
Watch me do magic here.
1000000 W = 1000000 J/s
1000000 J/s / 500 L/s
Okay, take the numbers: 2000
Now take the units: J/s / L/s. Let's simplify. J/s * s/L = J/L
2000 J/L. That's how much energy that is delivered to each liter. This is because the amount of work depends solely on how much water is going through at once, and how much power is supplied, as that determines how much work is supplied to each liter. Notably, this ratio is determined by the size of the hole through which the water exits, however, knowing how big the hole is is not required if you already know the throughput and the power (because then you know their ratio already, and the only thing that matters is that ratio).
When you play with infinities, things break down because you hit a mathematically singularity here, and things don't work right at all then. Just know that larger holes require less power to force the same throughput as smaller holes.
Moving on,
1 Liter of water is also 1 kg of water, due to its density.
So, 2000 J/kg.
dU = m * g * h. Or dU/m = g * h
Assume 1 kg of water, it doesn't matter, because it instantly simplifies out. 2000J/kg * 1 kg/1 kg = 9.81 * h.
h = 203.87.
Thank you for explaining that. It makes sense. And it answers why both, the flow rate and the power are described in the task.
But is it realistic? As I illustrated above, pumping 500l/s through a 1m² pipe will not get us anywhere near a 200m fountain, independent of the power at hand. I think that confused me.
If I were to just write down "Since we're pumping water, it depends on the nozzle"... would that be wrong? (I see it's not the desired answer, but isn't that true?)
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The pump has a power that it supplies to the water. Obviously the speed that the water is accelerate to with this given power depends on how many litres the power is supplied to.
No.
(charlimit makes me post this, too.)
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I guess I'm nitpicking here.
The question "What height does the water reach" should be "what maximum height can the water reach".
If that is the actual question then there is no point in mentioning the 500l/s
If I force 500l/s through an infinitely small hole i theoretically get infinite speed. If I don't have infinite power, I obviously can not do that (the power at hand is stated).
So what is the 500l/s mention for? is that a distraction?
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It was a high school physics question. Not a philosophy exam.
Thanks for pointing out where in the text i can find it as a reply to my question about why it is mentioned at all. I still don't understand why, seems I suck at physics.
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I asked why, not where
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No, the volume flow is .5m3/s
Since the height is 200m (assuming g=10m/s like the rest of the thread), velocity has to be 63 m/s.
For .5m3/s that means the area of the muzzle is 0.0079m2 and that puts the diameter at 10cm if I'm right.
Passing .5m³ through a 1m² opening in 1 second gives me a flow speed of .5m/s.
The 200m height is not specified in the question, neither is the nozzle size.
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Attach a 100KW pump to that nozzle, and you'll get much more than 500l/s of flow.Yea but why is the 500l/s specified in the question?
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If the nozzle is a 1x1x1 m cube and I pump 500l/s through it I get a velocity of 0.5 m/s. I somehow don't see that getting up to 200m.
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ESA live coverage just started http://www.esa.int/Our_Activities/Navigation/The_future_-_Galileo/Launching_Galileo/Watch_Galileo_launch
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T minus 10 minutes
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WP states that the entire project was cancelled numerous times, So maybe the tech on board is just a bit old. Also consider that 1 MPixel doesn't even sound so bad regarding that Hubble had just 2.56 MP.
This is what the cameras look like btw:
(notice all the space tape)
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You guys overclock, and we are then left staring at game crash reports that look impossible. Keep in mind that just because the system looks stable, does not mean it will not totally flip out every once in a while.
Funfact: Maxmaps runs an OCd machine
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My good ol' Core 2 Duo is running on 2.8 (1.86 original) since 2007.
Guess I would have bought a new one years ago without the OC boost. So, yea, good investment I'd say
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Got this contract to send a probe to do amospheric scans on Laythe in some specific spot.
Landed the craft because parachute.
Admired the sunset (or sunrise?)
Panned the camera to the left
awesome
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Max is not very talented in inclination matters
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Yes. Took a ~1 year break, started playing again and the game was fun again like when I started.
There's something weird about KSP that makes me overplay it until I'm bored or frustrated or something.
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Too spectacular to not just leave this here -
Most people who have tried it call it "Yawn"
New Horizons
in Science & Spaceflight
Posted
Animation of the zoom-in