[Solved]Let Us Take Simple Model Motorcycle Jump Gap Illustrating Example Air Resistance Moving Ob Q37041257

Matlab help

Let us take the simple model of a motorcycle jump over a gap as an illustrating example. The air resistance on a moving object is roughly given by fr- -cApvv, where A is cross section of the moving object, ρ is the density of the air, and c is a coefficient that accounts for all the other factors on the order of 1. So the motion of the system is described by the equation set dr dt dt where m is the total mass. Here is the unit vector pointing upward. Assume that the first point given, that is, To and vo at t 0 Take the cross section A 0.93 2, the taking off speed vo 67m/s, the air density p-1.2kg/m3, the combined mass of the motorcycle and the person 250 kg, and the coefficient c = 1, Take the maximum range is about 269m at a taking-off angle of about 42.5 degree. Solve the system (2.1) in Heuns Method by using for/while loop in your matlab code. Hints: If you are confused with the values of the constants, then assume them as positive constants and solve it. Show transcribed image text Let us take the simple model of a motorcycle jump over a gap as an illustrating example. The air resistance on a moving object is roughly given by fr- -cApvv, where A is cross section of the moving object, ρ is the density of the air, and c is a coefficient that accounts for all the other factors on the order of 1. So the motion of the system is described by the equation set dr dt dt where m is the total mass. Here is the unit vector pointing upward. Assume that the first point given, that is, To and vo at t 0 Take the cross section A 0.93 2, the taking off speed vo 67m/s, the air density p-1.2kg/m3, the combined mass of the motorcycle and the person 250 kg, and the coefficient c = 1, Take the maximum range is about 269m at a taking-off angle of about 42.5 degree. Solve the system (2.1) in Heuns Method by using for/while loop in your matlab code. Hints: If you are confused with the values of the constants, then assume them as positive constants and solve it.

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