Designing a MATLAB Lunar Lander: Finding v

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Discussion Overview

The discussion revolves around designing a MATLAB program for a lunar lander simulation, specifically focusing on determining the exhaust velocity (v) related to thrust and fuel burn rate. The scope includes technical aspects of propulsion and fuel dynamics relevant to aerospace engineering.

Discussion Character

  • Homework-related
  • Technical explanation

Main Points Raised

  • One participant states the thrust equation as thrust = (dm/dt)v, where v is the exhaust velocity, and mentions the maximum and minimum thrust values of the lunar lander.
  • Another participant provides a specific impulse value of 311 seconds, suggesting it corresponds to an exhaust speed of approximately 3050 m/s.
  • A participant requests sources for the specific impulse information, expressing difficulty in finding reliable references.
  • Another reply shares links to search results and a NASA history page, noting that while it provides details on the descent stage, it does not directly quote the exhaust velocity or specific impulse.

Areas of Agreement / Disagreement

Participants have not reached a consensus on the exact value of the exhaust velocity, and there is ongoing uncertainty regarding the sources of information related to specific impulse.

Contextual Notes

The discussion highlights limitations in available references and the challenge of finding specific technical data related to the lunar lander's propulsion system.

negatifzeo
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Homework Statement


The task is to design a MATLAB program reminiscent of the text-based lunar lander games. Ol, that's not that bad. My problem comes from the research, specifically determining what thrust will be provided from what rate of fuel burned. I know that thrust=(dm/dt)v where v is the relative velocity of the exhaust. I know the max thrust the lunar lander was capable of was 44.4 kN and the min was 4.7 kN. I know the lander had 8165 kg of N204/Aerozine-50 as fuel. Does anyone have any idea what v is or how I can find it?
 
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Several sources specifies the specific impulse to 311 sec which gives an exhaust speed of around 3050 m/s.
 
Thank you so much. Do you think you could post a link to one of these sources? Normally I'm capable when using the google; I don't know why this information has been so difficult for me to find.
 

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