adius 210 mm when the governor is at its lowest setting and 260 mm when it is at its naximum setting. At maximum speed, the vertical distance from the center of the slee he pivot was 500 mm. For another case, it can be seen that the height of the governo educe to half values when the ball masses are replaced by three-time larger from the case. The friction force for both cases is 10 N ; Calculate 1- Arms length L. 2-The ran speed in first case . 3-what will be the final range of speed . 4-As a result of extracting

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Q/4
The arms of a Porter governor are equal in length and pivot on the axis of rotation. The
mass of each ball is 10 kg and the mass of the central load is 25 kg. The ball rotates at
radius 210 mm when the governor is at its lowest setting and 260 mm when it is at its
maximum setting. At maximum speed, the vertical distance from the center of the sleeve to
the pivot was 500 mm. For another case, it can be seen that the height of the governor will
reduce to half values when the ball masses are replaced by three-time larger from the first
case. The friction force for both cases is 10 N ; Calculate 1- Arms length L. 2-The range of
speed in first case . 3-what will be the final range of speed .4-As a result of extracting the
speed range values in both cases, what did you conclude?
Transcribed Image Text:Q/4 The arms of a Porter governor are equal in length and pivot on the axis of rotation. The mass of each ball is 10 kg and the mass of the central load is 25 kg. The ball rotates at radius 210 mm when the governor is at its lowest setting and 260 mm when it is at its maximum setting. At maximum speed, the vertical distance from the center of the sleeve to the pivot was 500 mm. For another case, it can be seen that the height of the governor will reduce to half values when the ball masses are replaced by three-time larger from the first case. The friction force for both cases is 10 N ; Calculate 1- Arms length L. 2-The range of speed in first case . 3-what will be the final range of speed .4-As a result of extracting the speed range values in both cases, what did you conclude?
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