Q149 / 150 · MHT CET 2020 (19 Oct Shift 1) · Physics
A motorcyclist rides in a horizontal circle about central vertical axis inside a
cylindrical chamber of radius 'r'. If the coefficient of friction between the tyres and
the inner surface of chamber is ' $\mu$ ', the minimum speed of motorcyclist to prevent
him from skidding is $\left({ }^{\prime} \mathrm{g}^{\prime}=\right.$ acceleration due to gravity $)$
- A$\sqrt{\frac{\mu g}{r}}$
- B$\sqrt{\frac{r \mu}{g}}$
- C$\sqrt{\frac{g}{r \mu}}$
- Correct answerD$\sqrt{\frac{r g}{\mu}}$
Solution
A motorcyclist rides in a horizontal circle about central vertical axis inside a cylindrical chamber of radius ' \(r\) '. If the coefficient of friction between the tyres and the inner surface of chamber is ' \(\mu\) ', the minimum speed of motorcyclist to prevent him from skidding is \(\sqrt{\frac{r g}{\mu}}\).
Hence, the correct answer is option: 'D'.