1. The problem statement, all variables and given/known data A 2.0 kg ball moving with a speed of 3.0 m/s hits, elastically, an identical stationary ball as shown. If the first ball moves away with angle 30° to the original path, determine a. the speed of the first ball after the collision. b. the speed and direction of the second ball after the collision. 2. Relevant equations p = mv Conservation of momentum maVa + mbVb = ma'Va' + mb'Vb' Conservation of KE 1/2maVa^2 + 1/2mbVb^2 = 1/2maVa'^2 + 1/2mbVb'^2 3. The attempt at a solution I have looked at a few solutions on here and elsewhere, but the concept is just not quite clicking yet... I'm not really sure how to mess around with the equations to get what I need. I understand that you have to break it down into components, so: ma = mb p(x) = mVa = mVa' + mVb' mVa = m(Va' + mVb') Va = Va' + Vb' (and the horizontal components of the velocities are *cosθ) Va = Va' *cosθ + Vb' *cosθ (the image included with the question shows ball B going below the x axis at an angle = θ, so I am wondering if the second θ is negative...) I am not too sure what to do with this information ... maybe solve for Va' or Vb' and leave it there for now? So it would be: Va' = (Va - Vb' *cosθ)/cosθ Vb' = (Va - Va' *cosθ)/cosθ p(y) = mVa + mVb = mVa' + mVb' 0 = Va' + Vb' 0 = Va' *sinθ + Vb' *sinθ (again, not sure if the second θ is negative, since it is below the x axis) Va' *sinθ = -Vb' *sinθ Also, from the conservation of energy: 0.5m(Va^2) + 0 = 0.5m(Va'^2 + Vb'^2) Va^2 = Va'^2 + Vb'^2 I'm stuck after this. I don't know what I'm looking for after this point... Any help is appreciated! Thanks!