SOLUTION: The blade on a typical table saw rotates at 3100 revolutions per minute.  What is the difference in linear velocity in miles per hour of a point on the edge of the 13-inch diame
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Question 1162921:  The blade on a typical table saw rotates at 3100 revolutions per minute.  What is the difference in linear velocity in miles per hour of a point on the edge of the 13-inch diameter blade and a 8-inch diameter blade?  
Found 2 solutions by  josgarithmetic, math_helper:
Answer by josgarithmetic(39630)   (Show Source): You can put this solution on YOUR website!
 Any wheel radius  using d for diameter;
One revolution  ----------------not supposed to look like exponent; it is a factor;
Or, .
For 3100 revolutions per minute, the linear speed in MILES per HOUR
-- best to simplify that --
and you can find the difference between diameter 13 inch  and diameter 8 inches, the the speed. 
Answer by math_helper(2461)   (Show Source): You can put this solution on YOUR website!
 
w = angular velocity in rad/sec
r = radius of saw blade
To get you started...
3100 rpm = (3100 rotations/60 sec)* rad/rotation = 324.63 rad/sec
Next, for each blade: compute r, then compute v, then convert to MPH...
 
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