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Calculating torque required to rotate a platform

I am trying to spec out a motor's torque required to rotate a platform about an axis. The attached diagram makes it better to understand. Dimensions are in cm: enter image description here I have an arbitrary shaped object on the platform that I simplified to a cuboid to calculate the moment of inertia. The combined weight is about 25kg. I use the moment of inertia formula for a cuboid around the length axis and use the parallel axis theorem to move the axis to where I have the rod, I get:

I = (1/2) * m * (w^2 + h^2) + m*((0.5*h)^2)
  = (1/2) * 25kg * (0.4^2+ 0.5^2)
  = 15.125 kg-m^2

Assuming I want to reach 5 rpm in 5 seconds. I have

  5rpm = (2 * pi * 5)/60  rad/s

  alpha = ((2 * pi * 5)/60 - 0)/(5-0)  rad/s^2

        = pi/30 rad/s^2

T = I * alpha = 15.125 * (pi/30) = 1.58N-m

Now I am not entirely sure if this calculation is correct. I had a 5N-m rated dc motor lying around and I fit it to the platform. The motor was able to go down about 45 degree clockwise but was not able to lift the weight back to zero degrees. Am I missing something in the above calculation? Gravity doesn't feature in my equations. There could be other factors like friction, or the gearbox in the motor.