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Physics · PYQ NEET UG 2016(1)

हिन्दी

A car is negotiating a curved road of radius \( R \). The road is banked at an angle \( \theta \). The coefficient of friction between the tyres of the car and the road is \( \mu_s \). The maximum safe velocity on this road is

  1. \( \sqrt{\frac{g(\mu_s + \tan\theta)}{1 - \mu_s\tan\theta}} \)
  2. \( \sqrt{\frac{g}{R} \frac{\mu_s + \tan\theta}{1 - \mu_s\tan\theta}} \)
  3. \( \sqrt{gR \frac{\mu_s + \tan\theta}{1 - \mu_s\tan\theta}} \)
  4. \( \sqrt{gR \frac{1 - \mu_s\tan\theta}{\mu_s + \tan\theta}} \)

Correct answer · Option 3

\( \sqrt{gR \frac{\mu_s + \tan\theta}{1 - \mu_s\tan\theta}} \)

Explanation

The maximum safe velocity on a banked curved road with friction is given by \( v_{\max} = \sqrt{Rg \frac{\mu_s + \tan\theta}{1 - \mu_s\tan\theta}} \).
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