Please answer all parts. Drawings of vectors can be omitted.

Don't worry about the plotting in MatLab, that's what I meant by the drawings can be omitted. The only portion of this question that uses MATLAB is for plotting the results. Just don't worry about the plotting...

So I guess if you need a break down... Please solve parts (a), (c - f), and (h - i).

Thanks.

Problem 1: A rocket moves downwards with constant speed of 800 m/s along a parabolic path. The equation of the path is y 600 - counterclockwise from the X-axis to thi (a) The X and Y coordinates of the point P (b) Plot the path to scale (use MATLAB to do this). Draw the Normal and Tangential unit vectors -When the rocket is at a point P, the angle measured 121 s point on the path is 60. Find (uc and ur) at the point P. What is the angle between the Tangential unit vector uc and the positive direction of the X-axis? (c) The ut and in components of the velocity vector (d) The u. and un components of the acceleration vector (e) The and j components of the velocity vector The and j components of the acceleration vector (g) On the same plot from (b), draw the Radial and Transverse unit vectors (ur and uo) at point P. What is the angle between the Transverse unit vector g and the positive direction of the -axis (h) The ur and ug components of the velocity vector (i) The ur and ug components of the acceleration vector Hint: The given angle of 60 is not the angle of the tangent to the curve at point P