Home
Class 12
CHEMISTRY
The solubility of BaSO4 in water is 2.4...

The solubility of `BaSO_4` in water is ` 2.42 xx 10^(-3) gL^(-1) ` at 298 K. The value of its solubility product `(K_(sp)) ` will be (Given molar mass of `BaSO_4= 233 g " mol"^(-1))`

A

`1.08xx10^(-14) "mol"^(2)L^(-2)`

B

`1.08xx10^(-12) "mol"^(2)L^(-2)`

C

`1.08 xx 10^(-10) "mol"^(2)L^(-2)`

D

`1.08 xx 10^(-8) "mol"^(2) L^(-2)`

Text Solution

Verified by Experts

The correct Answer is:
C

Solubility of `BaSO_(4), s=(2.42xx10^(-3))/(233) ("mol" L^(-1))`
`=1.04xx10^(-5) ("mol" L^(-1))`
`BaSO_(4)(s) hArr underset(s)(Ba^(2))(aq) + underset(s)(SO_(4)^(2-))(aq)`
`K_(sp)=[Ba^(2+)][SO_(4)^(2-)]=s^(2)`
`=(1.04xx 10^(-5))^(2)`
`=1.08xx10^(-10) "mol"^(2)L^(-2)`
Promotional Banner

Similar Questions

Explore conceptually related problems

The solubility of Sb_(2)S_(3) in water is 1.0 xx 10^(-5) mol/letre at 298K. What will be its solubility product ?

The solubility of Sb_(2)S_(3) in water is 1.0 xx 10^(-8) mol/litre at 298 K. What will be its solubility product:

The solubility of a springly soluble salt AB_(2) in water is 1.0xx10^(-5) mol L^(-1) . Its solubility product is:

The solubility of CaF_2 in water at 298 K is 1.7 xx 10 ^(-3) grams per 100 cm ^(3) .Calculate the solubility product of CaF_2 at 298 K.

Solubility of CaF_(2) is 0.5xx10^(-4)" mol L"^(-1) . The value of K_(sp) for the salt is

The solubility of AgCl in water at 298 K is 1.06xx10^(-5) mole per litre. Calculate its solubility product at this temperature.

The solubility of AgCl in water at 298 K is 1.06xx10^(-5) mle per litre. Calculate its solubility product at this temperature.

The solubility in water of a sparingly soluble salt AB_2 is 1.0 xx 10 ^(-5) " mol " L^(-1) . Its solubility product number will be

The solubility of CuBr is 2xx10^(-4) mol/litre at 25^(@)C . The K_(sp) value for CuBr is

The solubility of AgCl at 298 K is 1.3 xx 10 ^(-5) " mol " L^(-1) Calculate the value of K_(sp) at this temperature.