Angular rotation
The drill used by the most dentists today is powered by a small air-turbine that can operate at angular speeds of 350000 rpm. These drills, along with ultrasonic dental drills, are the fastest turbines in the world-far exceeding the angular speeds of jet engines. Suppose a drill starts at rest and comes up to operating speed in 2.0 s.   Part A: Find the angular acceleration produced by the drill, assuming it to be constant.   Express your answer using two significant figures   Step 1:      ω = 350000 rpm (revolution per minute), but in SI unit is rad/s so we have to convert to rad/s.   1 rev = 2 π rad  1 min = 60 s  So we get  ω =  (350000 rev)*(  2 π rad/rev)*(1/60 s/m) =36651.9 rad/s  Step 2:  the drill starts at a rest so we get initial angular speed:  ω0 = 0 rad/s  Time to exceed the angular speeds of jet engines: Δt = 2 s  what is angular acceleration: α = ?  Step 3:  ω =  ω0 +  α*t  <=>  ω =   α*t  =>  α =...