1. The problem statement, all variables and given/known data Problem 15.18: I've defined the positive J (fixed) axis along the pole pointing upwards and the positive X (fixed) axis going to the right, with both centered at the point of contact between the hoop and the pole, which I will refer to as point O. The rotating axes (lower case) are defined along the fixed axes at this particular moment. 2. Relevant equations ω=Ω(J) + v/R(k) = Ω(j) + v/R(k) α=(Ωv)/R(i) <-- derived from the first expression of ω VA = VO + ω x rA/O + VA/O = v(j) - 2ΩR(k) aA = aO + α x rA/O + ω x (ω x rA/O) + aA/O = (-2Ω2R-2v2/R)(i) 3. The attempt at a solution My issue is that my v2/R term in my final acceleration is off by a factor of 2. I get -240 ft/s2(i) when I should be getting -216 ft/s2(i). Can anyone point me towards the step that I multiplied by 2 when I shouldn't have?