1. The problem statement, all variables and given/known data Oddjob rolls a canister of nerve gas twoards Bond, who is at the bottom of a curved trench. The canister has a mass of 16 kg, a radius of r = 0.8 m, and a rotational inertia of 10 kg*m2. It starts with no velocity. If the trench has a radius of R = 3.5 m, how fast is the canister moving when it reaches Bond? 2. Relevant equations Conservation of Energy: Ei = Ef 3. The attempt at a solution PEi = KEf + KErotation mgR = (1/2)m*vf2 + (1/2)I*ω2 mgR = (1/2)m*vf2 + (1/2)I*(vf/R)2 mgR = vf2 (m/2 +I/(2R2)) vf2 = (2*m*g*R3) / (m*R2 + I) vf = sqrt((2*m*g*R3) / (m*R2 + I)) I plugged in all the numbers but the computer says this is incorrect. Where did I go wrong? Edit: I posted the wrong question initally. Oops. This is the correct one with the correct image.