he amount of solute (molar mass 60 g mol-1) that must be added to 180 g of water so that the vapour pressure· of water is lowered by 10%, is
30g
60g
120g
12g
B.
60g
Relative lowering of vapour pressure is given by the formula
An 1% solution of KCl (I), NaCl (II), BaCl2 (III) and urea (IV) have their osmotic pressure at the same temperature in the ascending order (molar masses of NaCl, KCl, BaCl2 and urea are respectively 58.5, 74.5, 208.4 and 60 g.mol-1). Assume 100% ionization of the electrolytes at this temperature.
III < IV < I < II
I < III < II < IV
III < I < II < IV
I < III < IV < II
The difference between the boiling point and freezing point of an aqueous solution containing sucrose (molecular wt = 342g mol-1) in 100 g of water is 105.0°C. If kf and kb of water are 1.86 and 0.51 K kg mol-1 respectively, the weight of sucrose in the solution is about?
34.2 g
342 g
7.2 g
72 g
The relative lowering of vapour pressure of an aqueous solution containing non-volatile solute is 0.0125. The molality of the solution is
0.70
0.50
0.60
0.80
If the elevation in boiling point of a solution of 10g of solute (mol. wt. = 100) in 100g of water is Tb, the ebullioscopic constant of water is
10
100 Tb
Tb
10 Tb
The two isomers X and Y with the formula Cr(H2O)5ClBr2 were taken for experiment on depression in freezing point. It was found that one mole of X gave depression corresponding to 2 moles of particles and one mole of Y gave depression due to 3 moles of particles. The structural formulae of X and Y respectively are
[Cr(H2O)4Br2]Cl·H2O; [Cr(H2O)5Cl]Br2
[Cr(H2O)5Cl]Br2;[Cr(H2O)4ClBr]Br·H2O
[Cr(H2O)5Cl]Br2;[Cr(H2O)4Br2]Cl·H2O
[Cr(H2O)5Cl]Br2;[Cr(H2O)3ClBr2·H2O]
The relative lowering of vapour pressure of a dilute aqueous solution containing nonvolatile solute is 0.0125. The molality of the solution is about
0.70
0.50
0.90
0.80
If the elevation in boiling point of a solution of 10g of solute (mol. wt. = 100) in 100g of water is ΔTb, the ebullioscopic constant of water is
100Tb
ΔTb
10Tb
10
Dry air is passed through a solution containing 10 g of a solute in 90 g of water and then through pure water. The loss in weight of solution is 2.5 g and that-of pure solvent is 0.05 g. Calculate the molecular weight of the solute.
50
180
102
25
The van't Hoff factor of BaCl2 at 0.01 M concentration is 1.98. The percentage of dissociation of BaCl2 at this concentration is :
49
69
89
98