At a given temperature, if the solubility product and solubility of a sparingly soluble salt `M_2X_3` be `K_(sp)` and S, then prove that `S=(K_(sp)/108)^(1/5)`.

At a given temperature, if the solublity product and the solublity of a sparingly soluble salt M_(2)X_(3) be K_(sp) and S . respectively, then prove that S=((K_(sp))/(108))^(1//(5)) .

The solubility product of CaSO_4 is 6.4xx10^-5 The solubility of salt in moles/litre is

Derive the relation between the solublity produce (K_(sp)) and the solublity (S) of a sparingly soluble salt of the type, M_(x) A_(y) at a given temperature.

The solubility of CaF_2 is s mol/L. Then solubility product is

The solubility of a sparingly soluble A_(2)B salt at a given temperature being x(M), its solubility product is-

This question has statement I and Statement II. Of the four choices given after the Statements, choose the one that best describes the two Statements. Statement-I: Sparingly soluble salts AB and XY_2 with the same solubility product, will have different solubility. Statement-II: Solubility of sparingly soluble salt depend upon solubility product.

If solubility of Ca(OH)_(2) be sqrt3 , then solubility product is -

At a given temperature, if the solubility products for MX, MA_2 and M_3B_2 in water are 10^(-16) , 10^(-22) and 10^(-33) respectively and their solubilities are S_1,S_2 and S_3 mol L^(-1) respectively, then-

In an attempted determination of the solubility product constant of Tl_2S , the solubility of this compound in pure CO_2 free water was determined as 6.3xx10^-6 mol/litre. Assume that the dissolved sulfide hydrolysis almost completely to HS^- and that the further hydrolysis to H_2S can be neglected. What is the solubility product of Tl_2S . K_2 of H_2S=1xx10^-14 .

The solubility of A_2X_3 is 'y' mol dm^(-3) its solubility product is -