1. The problem statement, all variables and given/known data Suppose a 74 kg person stands at the edge of a 6.6 m diameter merry-go-round turntable that is mounted on frictionless bearings and has a moment of inertia of 1820 kg.m^2. The turntable is at rest initially, but when the person begins running at a speed of 4.1 m/s (with respect to the turntable) around its edge, the turntable begins to rotate in the opposite direction. Part A Calculate the magnitude of the angular velocity of the turntable. 2. Relevant equations conservation of angular momentum 3. The attempt at a solution this is how i approached it. initial angular momentum = 0 final anglar momentum = I([tex]\omega[/tex]P) - I([tex]\omega[/tex]T) while [tex]\omega[/tex]p = v/r and IP = MR2 MR2V/R - I([tex]\omega[/tex]T) = 0 [tex]\omega[/tex]T = MRV/IT [tex]\omega[/tex]T = (74)(3.3)(4.1)/ 1820 [tex]\omega[/tex]T = 0.55 RAD/S but due to some reason turns out to be the wrong answer , someone plz help ??