Survey
* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project
AEM 3100 Intro to MATLAB 9/19/2012 Assignment 3 Orbital Mechanics: Towards a problem solving environment 1) Below are a set of physical parameters for the planets. Save these in a '.mat' file. You can load this file when you are solving related problems. Celestial body Sun μ (km 3 /s 2) SOI radius (km) 132,712,000,000 Radius (km) 696,000 Mercury 22,030 112,000 2,440 Venus 324,900 616,000 6,052 Earth 398,600 925,000 6,378 Earth's moon 4,903 66,100 1,737 Mars 42,828 577,000 3,396 Jupiter 126,686,000 48,200,000 71,490 Saturn 37,931,000 54,800,000 60,270 Uranus 5,794,000 51,800,000 25,560 Neptune 6,835,100 86,600,000 24,760 830 3,080,000 1,195 Pluto 2) The escape velocity at a given position is the velocity required for a spacecraft at that position to be on a parabolic orbit. It is given by the formula: 2μ v esc = r √ Calculate (in MATLAB and using the saved data) the escape velocity a) from the surface of Earth, b) from the surface of Mars 3) It can be easy to forget the names of the variables you have defined. It may therefore be useful to include some explanatory text along with the data saved. For example: Gravitational parameter names are 'mu_planet-name': e.g. mu_earth Planetary radius is 'r_planet-name': e.g. r_mars SOI radius is denoted 'rsoi_planet-name':e.g. rsoi_venus If you save the above text in a variable you could display it using 'disp' 4) Load the standard atmosphere file “standard_atmosphere.csv”. Plot the standard temperature, pressure, and density as a function of altitude.