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1 Hertz to Revolutions Per Minute = 60: 70 Hertz to Revolutions Per Minute = 4200: 2 Hertz to Revolutions Per Minute = 120: 80 Hertz to Revolutions Per Minute = 4800: 3 Hertz to Revolutions Per Minute = 180: 90 Hertz to Revolutions Per Minute = 5400: 4 Hertz to Revolutions Per Minute = 240: 100 Hertz to Revolutions Per Minute = 6000

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Lily T. asked • 11/13/17 A truck with 36-inch diameter wheels is traveling at 60 mi/h. Find the angular speed of the wheels in radians per minute.

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A ferris wheel has a radius of 90 cm and makes 3.5 revolution in per second. Convert to meters per minute. (Find the answer to this problem on "other" page.) Angular Speed Example #1 Given the linear speed of 100 mi/hr and the radius of 2 mi find the angular speed in rev/sec.

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Sep 18, 2019 · Revolutions per minute can be converted to angular velocity in degrees per second by multiplying the rpm by 6, since one revolution is 360 degrees and there are 60 seconds per minute. If the rpm is 1 rpm, the angular velocity in degrees per second would be 6 degrees per second, since 6 multiplied by 1 is 6. Radians per second is a measure of angular frequency, it can be compared to Hertz or other angular units. Formula uses an approximation of PI. 1 rad/s is approximately 0.159154943091895000 Hz. Frames Per Second to Revolutions per Minute 1 Revolution per minute is equal to 1/60 Hertz.

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Aug 16, 2019 · Through how many radians does it turns in 1 second ? is done on EduRev Study Group by Class 11 Students. The Questions and Answers of A wheel makes 360 revolution per minute. Through how many radians does it turns in 1 second ? are solved by group of students and teacher of Class 11, which is also the largest student community of Class 11.

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the angular speed is 3 revolutions per minute. (A) 6 meters per minute (B) 5 meters per minute (C) 4 meters per minute (D) 3 meters per minute (E) 2 meters per minute Feedback A. Incorrect! Convert to radians per minute first, then multiple by the radius. B. Incorrect! Convert to radians per minute first, then multiple by the radius. C. Incorrect! could be a 45, 332, or a 78. These numbers referred to the rpms or revolutions per minute. 4. Calculate the angular speed of a 45 rpm, 33— rpm, and 78 rpm record in degree per minute. 45 rpm 33— rpm 78 rpm Angular speed describes how fast something is turning. Linear speed describes how far it travels while it is turning.