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bio website ericmenze.com
location Minneapolis, MN
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I'm a Computer (Web) Programmer/Analyst based in Anchorage, AK and Minneapolis, MN. I use (among other things) ASP.NET, C# and SQL Server.

I build things. Bicycles, computers, websites, guitars, cars, motorcycles, sound sytems... lots of things.


Sep
14
comment Lever Mechanics - How to formulate an ideal lever launch
For efficiency, should $E_{in}$ be ${PE}_{weight}$ or ${PE}_{system}$? (as in, factoring the weight of the projectile into the equation or not)
Sep
14
revised Lever Mechanics - How to formulate an ideal lever launch
Updated PE_system formula to include starting position of m_projectile
Sep
14
revised Lever Mechanics - How to formulate an ideal lever launch
Updated PE_system formula to include starting position of m_projectile
Sep
14
asked Lever Mechanics - How to formulate an ideal lever launch
Sep
14
answered Lever Mechanics - How to formulate an ideal lever launch
Sep
13
revised Could we make a trebuchet that could launch objects to a stable orbit?
Added quicklaunch reference.
Sep
13
revised Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Clarified what m_2 was
Sep
13
comment Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Yes, sorry. I didn't want to repeat $m_0$ and $m_1$.
Sep
13
comment Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
It should also be noted that $v_e$, by contrast, will exponentially relieve fuel requirements ($m_p = 1 - e^{-\frac{\Delta V}{e_v}}$. If we could accelerate the exhaust to 300 km/s instead of just 4.5 km/s (1% of c), then it would only take 3% of $m_0$ to get from the surface to LEO.
Sep
13
comment Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Completely agreed, which is why I used the word 'ease' - it backs the percentage of fuel requirement down by some non-trivial amount, but it's still a large percentage of your starting mass.
Sep
13
revised Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Corrected mass of the propellant from LEO -> GEO
Sep
13
comment Calculation of Distance from measured Acceleration vs Time
The model rocket will experience some amount of 'tipping' and may even reverse direction on descent, which will skew your measurements by providing smaller z accelerations than accurate, and then by adding to the position when falling, respectively. On a ground based vehicle x and y might be useful, but once you introduce suspension it really needs a gyroscope to track the roll, pitch, and yaw of the accelerometer to have much accuracy.
Sep
13
revised Calculation of Distance from measured Acceleration vs Time
Added sample excel contents
Sep
13
answered Calculation of Distance from measured Acceleration vs Time
Sep
13
revised Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Fixed initial fuel mass to launch mass
Sep
13
comment Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Out of curiosity, why did you use the Nabla $(\nabla)$ symbol? Is difference in gravitational potential energy a mathematical gradient, divergence, or curl, as mentioned in the wikipedia article on the symbol? Or did you just pick it not following a convention?
Sep
13
answered Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Sep
13
comment Would a rocket burn more fuel to get from Earth's surface to LEO, or to get from LEO to GEO?
Thanks, your answer rocks. It should be noted that Space Guns or other forms of non-rocket space launches, including ion drives and the mechanism being planned by QuickLaunch, Inc. would all be, at least for some of their trajectory, fixed mass - so the calculation isn't completely irrelevant. I do feel I hijacked the question because of the interestingness of your fixed mass comment.
Sep
13
comment What is the most efficient machine for translating gravitational potential energy of one mass into kinetic energy of a different mass?
$$E_{in} = m_{weight}*g*h = 9.8*100*100 = 98000J$$, I didn't have room to include it above.
Sep
13
comment What is the most efficient machine for translating gravitational potential energy of one mass into kinetic energy of a different mass?
Let's take a system with an inelastic band, frictionless pulley, and no air resistance, sample problem above with a 100kg weight. The Force on the large weight side would be $F=m_{weight}*g$ and with the projectile side $$F=m_{projectile}*g$$. Now let's let the mass drop 100m. The total $$P_e = m_{weight}*g*h - m_{projectile}*g*h = 100*100*g - 10*100*g = 9000*g = 88200J$$ Now, this force gets the system moving $$K_e = 1/2*m_{system}*v^2 = 1/2*110*v^2$$ so $v=40m/s$. The energy now in the projectile is $K_e = 1/2*m_{projectile}*v^2 = 8000J$. $$Efficiency = E_{out}/E_{in} = 8000J/98000J = 8\%$$