MHT-CET 2004
1. If the surface of a liquid is plane, then the angle of contact of the liquid with the walls of container is
- (A) acute angle
- (B) obtuse angle
- (C) 90°
- (D) 0°
2. For a liquid which is rising in a capillary, the angle of contact is
- (A) obtuse
- (B) 180°
- (C) acute
- (D) 90°
3. Work done in forming a liquid drop of radius R is W1 and that of radius 3R is W2. The ratio of work done is
- (A) 1 : 3
- (B) 1 : 2
- (C) 1 : 4
- (D) 1 : 9
4. The potential energy of a molecule on the surface of a liquid compared to one inside the liquid is
- (A) zero
- (B) lesser
- (C) equal
- (D) greater
5. On the surface of the liquid in equilibrium, molecules of the liquid possess
- (A) maximum potential energy
- (B) minimum potential energy
- (C) maximum kinetic energy
- (D) minimum kinetic energy
- (A) increases
- (B) remain same
- (C) decreases
- (D) first decreases. then increases
MHT-CET 2011
7. The wettability of a surface by a liquid depends primarily on
- (A) viscosity
- (B) surface tension
- (C) density
- (D) angle of contact between the surface and the liquid
MHT-CET 2014
8. In air, a charged soap bubble of radius 'r' is in equilibrium having outside and inside pressures being equal. The charge on the drop is (∈0 = permittivity of free space, T = surface tension of soap solution)
- (A) 4Πr²√(2T∈0 /r)
- (B) 4Πr²√(4T∈0 /r)
- (C) 4Πr²√(6T∈0 /r)
- (D) 4Πr²√(8T∈0 /r)
MHT-CET 2015
9. A liquid rises to a height of 1.8 cm in a glass capillary 'A'. Another glass capillary 'B' having diameter 90% of capillary 'A' is immersed in the same liquid The rise of liquid in capillary 'B' is
- (A) 1.4 cm
- (B) 1.8 cm
- (C) 2.0 cm
- (D) 2.2 cm
σ = density of liquid, T = surface tension of liquid
- (A) [6T/⍴(1/a - 1/b)]1/2
- (B) [6T/⍴(1/b - 1/a)]1/2
- (C) [⍴/6T(1/a - 1/b)]1/2
- (D) [⍴/6T(1/b - 1/a)]1/2
MHT-CET 2016
11. In a capillary tube of radius 'R', a straight thin metal wire of radius 'r' (R > r) is inserted symmetrically and one end of the combination is dipped vertically in water such that the lower end of the combination is at same level. The rise of water in the capillary tube is
T = surface tension of water, ⍴ = density of water, g = gravitational acceleration
- (A) T/(R + r)⍴g
- (B) R⍴g/2T
- (C) 2T/(R - r)⍴g
- (D) (R - r)⍴g/T
- (A) 2E
- (B) 4E
- (C) 8E
- (D) 12E
MHT-CET 2017
13. When one end of the capillary is dipped in water, the height of water column is 'h'. The upward fora of 105 dyne due to surface tension is balanced by the force due to the weight of water column. The inner circumference of the capillary is (Surface tension of water 7 x 10^-2 N/m)
- (A) 1.5 cm
- (B) 2 cm
- (C) 2.5 cm
- (D) 3 cm
- (A) n² : 1
- (B) n : 1
- (C) √n : 1
- (D) : 1
MHT-CET 2018
15. A metal wire of density '⍴' floats on water surface horizontally. If it is NOT to sink in water then maximum radius of wire is proportional to (T = surface tension of water, g =gravitational acceleration)
- (A) √T/π⍴g
- (B) √π⍴g/T
- (C) T/π⍴g
- (D) π⍴g/T
- (A) 4h
- (B) 3h
- (C) 2h
- (D) h
- (A) r1/2 (π)1/2 31/2
- (B) r (π)1/4 31/4
- (C) r (π)1/2 31/4
- (D) r1/2 (π)1/3 31/2
MHT-CET 2019
- (A) V (ρ2 - σ)/(ρ1 - σ)
- (B) V (ρ2 + σ)/(ρ1 + σ)
- (C) V (ρ1 + σ)/(ρ2 + σ)
- (D) V (ρ1 - σ)/(ρ2 - σ)