Home
Class 12
CHEMISTRY
The solubility of PbF(2) (formula mass =...

The solubility of `PbF_(2)` (formula mass =245) is 0.46 g/L. What is the solubility product?

A

`1.1xx10^(-10)`

B

`2.6xx10^(-8)`

C

`1.1xx10^(-7)`

D

`16.8xx10^(-9)`

Text Solution

Verified by Experts

The correct Answer is:
B

`S=(0.46)/(245)=187xx10^(-3)M`
`Ksp=4S^(3)`
`=4xx(187xx10^(-3))^(3)`
`Ksp=2.6xx10^(-8)`
Promotional Banner

Topper's Solved these Questions

  • CHEMISTRY AT A GLANCE

    ALLEN|Exercise INORGANIC CHEMISTRY|300 Videos
  • CHEMISTRY AT A GLANCE

    ALLEN|Exercise ORGANIC CHEMISTRY|472 Videos
  • Chemical Equilibrium

    ALLEN|Exercise All Questions|30 Videos
  • ELECTROCHEMISTRY

    ALLEN|Exercise EXERCISE -05 [B]|38 Videos

Similar Questions

Explore conceptually related problems

Define solubility product.

What is solubility?

The solubility of AgBrO_(3) (formula mass=236) is 0.0072 g in 1000 mL. What is the K_(sp) ?

Which one has the minimum solubility product ?

A solution which remains in equilibrium with undissolved solute is said to be saturated. The concentration of a saturated solution at a given temperature is called solubility. The product of concentration of ions in a saturated solution of an electrolyte at a given temperature, is called solubility product (K_(sp)) . For the electrolyte, A_(x),B_(y),:A_(x),B_(y(s)) rarr xA^(y+)+ y^(Bx-) , with solubility S, the solubility product (K_(sp)) =x^(x)xxy^(y) xx s^(x+y) . While calculating the solubility of a sparingly soluble salt in the presence of some strong electrolyte containing a common ion, the common ion concentration is practically equal to that of strong electrolyte. If in a solution, the ionic product of an clectrolyte exceeds its K_(sp) , value at a particular temperature, then precipitation occurs. The solubility of PbSO_(4) , in water is 0.303 g/l at 25^(@) C, its solubility product at that temperature is

The solubility of Ba_(3)(AsO_(4))_(2) (formula mass=690) is 6.9xx10^(-2) g//100 mL. What is the K_(sp) ?

The solubility product of PbCl_(2) at 298K is 1.7 xx 10^(-5) . Calculate the solubility of PbCl_(2) in g L^(-1) at 298K

The solubility of Ca_(3)(PO_(4))_(2) in water is y moles // litre. Its solubility product is

The molar solubility of PbI_(2) in 0.2M Pb(NO_(3))_(2) solution in terms of solubility product, K_(sp)

The solubility of CaF_(2) is 2 xx 10^(-4) "mole"//"litre" . Its solubility product is