Physics Circle home Student Login

Home›Chapters›Surface Tension PYQs›Angle of Contact & Capillarity›Question 55

MHT CET 2020 (19 Oct, Shift 2) · Angle of Contact & Capillarity

Angle of Contact & Capillarity question from MHT CET 2020 (19 Oct, Shift 2)

Q55MHT CET 2020 · 19 OCT · SHIFT 2Easy

Angle of Contact & Capillarity

Water rises upto a height hh in a capillary tube on the surface of the earth. The value of hh will increase, if the experimental setup is kept in [ g=g = acceleration due to gravity]

Show answer and solution

Answer: (d)

  1. Capillary rise h=2Tcos⁡θrρgeffh = \frac{2T\cos\theta}{r\rho g_{\text{eff}}}, so h∝1geffh \propto \frac{1}{g_{\text{eff}}}.
  2. Lift going up with acceleration: geff=g+ag_{\text{eff}} = g + a, so hh decreases.
  3. Accelerating train: geff=g2+a2>gg_{\text{eff}} = \sqrt{g^2 + a^2} > g, so hh decreases.
  4. Lift going down with a<ga < g: geff=g−a<gg_{\text{eff}} = g - a < g, so hh increases.
  5. So the answer is (d) a lift going down with acceleration a<ga < g.
Report a mistake

More questions on Angle of Contact & Capillarity