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The critical speed of a fan can be calculated using the formula:

[ V_c = \sqrt{\frac{g \cdot D}{C}} ]

where ( V_c ) is the critical speed, ( g ) is the acceleration due to gravity, ( D ) is the diameter of the fan blade, and ( C ) is a constant that depends on the fan's design and operating conditions. This speed is significant as it indicates the threshold at which the fan may experience excessive vibrations or instability.

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3w ago

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A fan is rotating with an initial angular speed of 4.00 radians per second and a constant angular acceleration of 6.00 radians per second squared?

To determine the fan's angular speed after a certain time, you can use the formula ( \omega_f = \omega_i + \alpha t ), where ( \omega_f ) is the final angular speed, ( \omega_i ) is the initial angular speed, ( \alpha ) is the angular acceleration, and ( t ) is the time. With an initial speed of 4.00 radians/second and an acceleration of 6.00 radians/second², the fan's angular speed will increase linearly over time. For example, after 1 second, the final speed would be ( 4.00 + (6.00 \times 1) = 10.00 ) radians/second. The angular speed will continue to increase at this rate based on the time elapsed.


How many rotation can a fan make in 1 hour?

IF the fan speed in RPM is given, multiply this figure by 60 to find the number of rotations the fan makes in an hour.


Best blade angle?

the best angle is "45 degree" because the air speed coming out of the fan is giving by this equation V=v.tanθ were : V: air speed,,, v: is the blades speed and we got the maximum of the speed by making the angle 45


If a rotating fan completes 1840 revolutions every minute and the radius is 0.183 m what is the speed of the point?

To find the speed of a point on the edge of a rotating fan, we can use the formula ( v = r \cdot \omega ), where ( r ) is the radius and ( \omega ) is the angular velocity in radians per second. First, convert the revolutions per minute to radians per second: ( \omega = 1840 \times \frac{2\pi \text{ radians}}{1 \text{ revolution}} \times \frac{1 \text{ minute}}{60 \text{ seconds}} \approx 192.5 \text{ rad/s} ). Then, substitute ( r = 0.183 ) m into the formula: ( v \approx 0.183 \cdot 192.5 \approx 35.24 \text{ m/s} ). Thus, the speed of the point is approximately 35.24 m/s.


Where you can find inclined plane on a fan?

The fan blades.

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