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How do you convert revolution per min to rad per second?
('X' rev/minute) x (2 pi radian/rev) x (1 minute/60 sec) = 2 pi X/60 = 0.10472 Xrad/sec (rounded)
What is the linear velocity of the second hand of the clock in radians per second?
Wow-here goes. 2 pi radians=360 degrees=60 sec. so we have (2 pi rad)/60 sec=(6.28 rad)/60 sec and is ~ .21 rad/sec eh?
An electric fan is turned off and its angular velocity decreases uniformly from 550 rev min to 200 in rev per min time interval of length 4.50 sec Find the angular acceleration in meters per sec sq?
(550 - 200) rev per minute = -350 rev per minute / 60 sec per minute = (-35/6 rev per second) change in angular velocityAngular acceleration = (change in angular velocity) / (time for the change) =(-35/6 rev per second) x (2 pi radians per rev) / 4.5 seconds = -8.1449 radians per second2("Meters per sec sq" can't be a unit of angularacceleration, since angles can't be measured in meters.)
How do you convert meters per second to radians per second?
Only if its metres / sec in a circular path, then you would need the radius to work out its revs per second, then multiply by (2 * pi) to get radians / sec. > Example 10 m/s at 10 m radius Circumference = 2 * pi * r = 2 * 3.1416 * 10 = 62.832 meters So, 10 / 62.832 = 0.159 revs / sec Then, 0.159 * 2 * pi = 1 rad / sec > However, you can boil down the sequence to leave : rad / sec = velocity (m/s) / radius (m)
Deg per sec to rad per sec?
If you are asking for the conversion formulas, then think of the relationship between degress and radians. 360 degress = 2*pi radians, thus to convert every degree to radians, we divide both sides of the equation by 360. 1 degree = 2*pi/360 radians = pi/180 radians. thus to convert degrees into radians, just multiply the number of degrees to pi/180, where pi = 3.141592... by the way, the per sec appended on the unit does not matter in the conversion since both units are in per sec anyway
