I think I've gotten it but figured it would be best to get a second opinion because I feel like I made a few leaps of faith. I sincerely appreciate your time. <3 1. The problem statement, all variables and given/known data A 1.0 kilogram object is moving horizontally with a velocity of 10m/s, when it makes a collision with the lower end of a bar that is hanging vertically at rest. For the system of the bar and object, linear momentum is not conserved but kinetic energy is. The bar, of length l = 1.2m and mass m = 3kg, is pivoted about its upper end. Immediately after the collision, the object moves with speed v at an angle (theta) relative to its original direction. The bar swings freely, reaching a maximum angle of 90 degrees with respect to the vertical. The moment of inertia for the bar about the pivot is [itex] I = (ml^2) / 3 [/itex]. Ignore all friction. Synopsis: 1.0kg object moving horizontally at 10m/s. 1.2m, 3kg bar [itex] I = (ml^2) / 3 [/itex] suspended about its upper end. Object hits the bottom of the bar in a glancing collision. Bar then pivots up to 90 degrees with respect to the vertical. Object then deflects to an angle [itex]\theta[/itex] below the horizontal at a velocity v. Diagram: Questions: 2. Relevant equations The all-important: [itex]F = ma [/itex] Conservation of angular momentum: [itex]L_i = L_f[/itex] Conservation of kinetic energy: [itex]K_o = K_ol + K_b[/itex] Angular momentum around a point: [itex]L = mvr sin(\theta)[/itex] [itex]\tau = F(lever arm) = I\alpha [/itex] [itex]L = I\omega[/itex] 3. The attempt at a solution Enclosed in quotes to make it easier to see. Thanks so much!