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
For starter, 1 rad/S = 0.159 rev/S
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?
Ok, 'rad' is 'radians,' 'deg' is 'degrees,' and 'grad' is 'gradient,' all used in calculus.
84.2 feet
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)
For starter, 1 rad/S = 0.159 rev/S
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?
1 revolution = 2π radians 1 minute = 60 seconds → 1 rpm = 1 revolution / 1 minute = 2π radians / 60 seconds = π/30 radians/seconds = π/30 rad per sec → to convert rpm to rad per sec multiply by π (pi) and divide by 30.
'Rad' is radians, 'deg' is degrees, and 'grad' is gradient; all used in calculus.
Ok, 'rad' is 'radians,' 'deg' is 'degrees,' and 'grad' is 'gradient,' all used in calculus.
84.2 feet
Angular acceleration is got by the expression alpha = {(final angular velocity)2 - (initial ang velocity)2} / 2 theta. final is 50 and initial is 100 rad/s. Theta is 50 x 2pi radian Therefore required alpha = -50 x 150/200 pi = -75/2pi radian/s2 Negative sign indicates that the rotation is decelrated.
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)
('X' rev/minute) x (2 pi radian/rev) x (1 minute/60 sec) = 2 pi X/60 = 0.10472 Xrad/sec (rounded)
sin38 (rad)= .296369 while sin38 (deg)= .615661
(1 sec/8 rad) * (2 pi rad/1 rev) * 50 rev = 12.5 * pi seconds about 39.27 seconds
Centripetal force is related to angular velocity in the following manner.F = m.w2rwhereF = Centripetal force [=] Nw = angular velocity [=] rad/sr = radius of rotation [=] mRPM is denoted for Round Per Minute and is the rate of revolution.RPM x 60 sec/min x 2pi rad/sec = wCentripetal force is then proportion to RPM2