If \[{{\omega }_{s}}\] and \[{{\omega }_{p}}\] represent the angular velocities of driven and driving members of a fluid coupling respectively, then the slip is equal to:

\[\frac{{{\omega }_{s}}}{{{\omega }_{p}}}\]

\[1-\frac{{{\omega }_{s}}}{{{\omega }_{p}}}\]

\[\frac{{{\omega }_{p}}}{{{\omega }_{s}}}\]

\[1-\frac{{{\omega }_{p}}}{{{\omega }_{s}}}\]

If \[{{\omega }_{s}}\] and \[{{\omega }_{p}}\] represent the angular v

1.	If \[{{\omega }_{s}}\] and \[{{\omega }_{p}}\] represent the angular velocities of driven and driving members of a fluid coupling respectively, then the slip is equal to:
A.	\[1-\frac{{{\omega }_{s}}}{{{\omega }_{p}}}\]
B.	\[\frac{{{\omega }_{s}}}{{{\omega }_{p}}}\]
C.	\[\frac{{{\omega }_{p}}}{{{\omega }_{s}}}\]
D.	\[1-\frac{{{\omega }_{p}}}{{{\omega }_{s}}}\]
Answer» B. \[\frac{{{\omega }_{s}}}{{{\omega }_{p}}}\]

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If \[{{\omega }_{s}}\] and \[{{\omega }_{p}}\] represent the angular velocities of driven and driving members of a fluid coupling respectively, then the slip is equal to:

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