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Ball bearings are made by letting spherical drops of molten metal fall inside a tall tower -- called a shot tower -- and solidify as they fall. (a) If a bearing needs 3.3 s to solidify enough for impact, how high must the tower be? {blank} m (b) What is the bearing's impact velocity? (Take up to be positive.) [blank]m/s
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is the shot tower empty?, or is there a fluid in the tower?
if the tower is empty use \[y(t)=y_0+{v_y}_0t+\tfrac12a_yt^2\] And set your origin at the top of the tower \(y_0=0\), assuming the metal is dropped from rest \({v_y}_0=0\) with the y axis pointing down \(a_y=g\)
find the distance fallen \(y(t)\), after \(t=3.3[\text s]\). This is the minimum height of the shot tower
make sense?
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