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If C1 is the coefficient of speed fluctuation of a flywheel then the ratio of ωmax/ ωmin will be:
1. \(\frac{{1 - 2{C_1}}}{{1 + 2{C_1}}}\)
2. \(\frac{{2 - {C_1}}}{{2 + {C_1}}}\)
3. \(\frac{{1 + 2{C_1}}}{{1 - 2{C_1}}}\)
4. \(\frac{{2 + {C_1}}}{{2 - {C_1}}}\)

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Correct Answer - Option 4 : \(\frac{{2 + {C_1}}}{{2 - {C_1}}}\)

The coefficient of fluctuation of speed is given by,

\(\begin{array}{l} {C_1} = \frac{{\left( {{\omega _{max}} - {\omega _{min}}} \right)}}{{\left[ {\frac{{{\omega _{max}} + {\omega _{min}}}}{2}} \right]}}\\ \Rightarrow {C_1}{\omega _{max}} + {C_1}.{\omega _{min}} = 2{\omega _{max}} - 2{\omega _{min}}\\ \therefore \frac{{{\omega _{max}}}}{{{\omega _{min}}}} = \frac{{2 + {C_1}}}{{2 - {C_1}}} \end{array}\)

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