A uniform thin disk of radius R2? cm and mass M284 gm lying in the xyplane. The zaxis is out of the screen. A point mass m = SWIM attached on its edge. See gure. The moment of inertia tensor of the disk about its center of mass is, 100 I=010 002 Calculate the largest principal moment of inertia {in 0135 units) ofthe combination of disk and point mass about A in the coordinate system shown by solid lines. Round off your answer to 3 decimal places. [Note: The offdiagonal elements of moment of inertia tensor for a mass element dm is defined as IX). 2 )q.rdm, IE,Z = y2 drn, In = 2x dm, i.e. note the negative sign in the definition.]