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{"ops":[{"insert":"Derive 6DOF Equations of motion for the Vehicle.\nThe equation of motion for the vehicle are mathematical models, which express the motion law of the vehicle. Based on the models, one may analyze and simulate the motion of a vehicle. In addition, based on small disturbance theory, one may derive linear longitudinal small disturbance motion equation and lateral small disturbance motion equations from the dynamic equation. Motion of the vehicle follows Newton\u2019s Laws. Newton\u2019s law formulates the relations between the summation of external forces, the acceleration, and the relations between the summation of external moments and the angular acceleration.\nYour work should follow the following assumptions\n1. The earth is considered as an inertial reference, i.e. it is stationary.\n2. Earth\u2019s curvature is neglected, and earth-surface is assumed to be flat.\n3. The vehicle is assumed to be rigid body. Any two points on or within the airframe retain fixed with respect to each other. Ignore the aero-elastic effects of the vehicle.\n4. The mass of the vehicle is assumed to retain constant.\n5. The vehicle is considered as symmetry about Oxbyb plane. The product of inertia Ixy and Izy vanish.\nAssume that the moving coordinate frame with an angular velocity \u03c9 as shown in the figure 1. The vector \u03c9 is resolved into three component p, q, r in this coordinate frame as follows. Where i, j, k are unit vectors respectively along xb, yb and zb axes\n\ud835\udf4e=\ud835\udc5d\ud835\udc8a+\ud835\udc5e\ud835\udc8b+\ud835\udc5f\ud835\udc8c (1)\nFigure 1. Component of angular velocity \u03c9\nYou have to derive relations for\n1. Force Equations\n2. Moment Equations\n3. Kinematic Equations\na. Equation for Center of Mass\nb. Angular Motion Equations\n"}]}

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