SOLVE THE FOLLOWING QUEATIONS ASAP, WITHIN 10 HOURS, I BADLY NEED IT Consider th

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SOLVE THE FOLLOWING QUEATIONS ASAP, WITHIN 10 HOURS, I BADLY NEED IT

Consider the nonlinear equation for tracking the x coordinate of a vehicle center of gravity xE = u cos theta cos psi + v(sin Phi sin theta cos psi - cos Phi sin psi) + w(cos Phi sin theta cos psi + sin Phi sin psi) Assume the reference condition of steady, symmetric flight as developed in the book and in class. Do not assume that stability axes arc used. Develop a linearized equation that governs dynamics for disturbance from the reference conditions. Let M = [LMN] A = [XYZ] e = [Phithetapsi] w = [pqr] R = [xEyEzE] V = [uvw] Write the general unsteady equations of motion in matrix form using these definitions. Identify the independent variables in these differential equations. Explicitly write the functional dependence of matrices such as Ohm or CE/B on the independent variables, such as Ohm(w) and CE/B(e). The final form of your equations should be in x = f(*) form. Point out which variables arc needed at each point to compute each equation (or set of equations).

Explanation / Answer

seriously dude...who gave u this problem?..

hang on..i'm on it

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