Home
Class 11
CHEMISTRY
For a general reaction given below, the ...

For a general reaction given below, the value of solubility product can be given us
`{:(A_(x)B_(y),=xA^(+y),+yB^(-x)),(a,0,0),(a-s,xs,ys):}`
`K_(sp)=(xs)^(x).(ys)^(y) (or) K_(sp)=x^(x)y^(y) (S)^(x+y)`
Solubility product gives us not only an idea about the solubility of an electrolyte in a solvent but also helps in explaining concept of precipitation and calculation `[H^(+)]` ion, `[OH^(-)`] ion. It is also useful in qualitative analysis for the idetification and separation of basic radicals
Potussium chromate is slowly aded toa solution containing 0.20M Ag `NO_(3)`, and 0.20M `Ba(NO_(3))_(2)`. Describe what happensif the `K_(sp)` for `Ag_(2),CrO_(4)`, is `1.1 xx 10^(-12)` and the `K_(sp)` of `BaCiO_(4)`, is `1.2 xx 10^(-10)`,

A

The ` Ag_2CrO_4` pecipitates first out of solution and then `BaCrO_4 ` preciptates.

B

The `BaCrO_4` pecipitates first out of solution and then ` Ag_2CrO_4` preciptates

C

Both `Ag_2CrO_4 and BaCrO_4` precipitate simultaneously out of solution

D

Neither `Ag_2CrO_4 " nor " BaCrO_4` precipitates

Text Solution

Verified by Experts

The correct Answer is:
A

` [CrO_4^(2-)]_(Ag^(+)) =(Ksp)/( [Ag^(+) ]^(2)) =(1.1xx 10^(-12))/(0.2) =5.5 xx 10 ^(-12) `
` [CrO_4^(2-) ]_(Ba^(+2) ) =(Ksp)/([Ba^(+2)]) =(1.2xx 10^(-10))/( 0.2 0 ) = 6 xx 10^(-10) `
` therefore Ag_2 Cr O_4 ` ppts first
Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • IONIC EQUILIBRIUM

    AAKASH SERIES|Exercise ADDITIONAL PRACTICE EXERCISE (LEVEL -II PRACTICE SHEET (ADVANCED) (Integer Type Questions))|8 Videos
  • IONIC EQUILIBRIUM

    AAKASH SERIES|Exercise ADDITIONAL PRACTICE EXERCISE (LEVEL -II PRACTICE SHEET (ADVANCED) (More than One correct answer Type Questions))|4 Videos
  • HYDROGEN AND ITS COMPOUNDS

    AAKASH SERIES|Exercise QUESTIONS FOR DESCRIPTIVE ANSWERS|20 Videos
  • ISOMERISM

    AAKASH SERIES|Exercise ADDITIONAL PRACTICE EXERCISE ( PRACTICE SHEET (ADVANCED) INTEGER TYPE QUESTIONS)|10 Videos

Similar Questions

Explore conceptually related problems

Give any two application of solubility product and common ion effect in qualitative analysis.

Using information given in the figure, calculate the value of x and y.

Knowledge Check

  • For a general reaction given below, the value of solubility product can be given us {:(A_xB_y ,=xA^(+y) +,yB^(-x) ),( a,0,0),(a-x,xs,ys):} K_(sp) =(xs) ^(x) . (ys) ^(y) (or) K_(sp) =x^(x) y^(y) (S) ^(x+y) Solubility product gives us not only an idea about the solubility of an electrolyte in a solvent but also helps in explaining concept of precipitation and calculation [H^(+) ] ion , [OH^(-)] ion, It is also useful in qualitative analysis for the identification and separation of basic radicals. Potassium , chromate is slowly added to a solution containing 0.2 M AgNO_3 and 0.2 M Ba(NO_3) _2 . Describe what happens if the K_(sp) " for " Ag_2CrO_4 " is " 1.1 xx 10 ^(-12) and " the " K_(sp) " of " BaCrO_4 " is " 1.2 xx 10 ^(-10 )

    A
    The ` Ag_2CrO_4` pecipitates first out of solution and then `BaCrO_4 ` preciptates.
    B
    The `BaCrO_4` pecipitates first out of solution and then ` Ag_2CrO_4` preciptates
    C
    Both `Ag_2CrO_4 and BaCrO_4` precipitate simultaneously out of solution
    D
    Neither `Ag_2CrO_4 " nor " BaCrO_4` precipitates
  • For a general reaction given below, the value of solubility product can be given us {:(A_(x)B_(y),=xA^(+y),+yB^(-x)),(a,0,0),(a-s,xs,ys):} K_(sp)=(xs)^(x).(ys)^(y) (or) K_(sp)=x^(x)y^(y) (S)^(x+y) Solubility product gives us not only an idea about the solubility of an electrolyte in a solvent but also helps in explaining concept of precipitation and calculation [H^(+)] ion, [OH^(-) ] ion. It is also useful in qualitative analysis for the idetification and separation of basic radicals What is the molar solubility of Cu(OH)_(2) , in 1.0 M NH_(3) if the deep blue complex ion [Cu(NH_(3))_(4)]^(2+) is formed. The K_(sp), of Cu(OH)_(2) , is 1.6xx 10^(-19) and K_(3) , of [Cu(NH_(3))_(4) is 1.1 xx 10^(13)

    A
    `7.1xx10^(-4)`M
    B
    `7.1xx10^(-4)`M
    C
    `7.6xx10^(-3)`M
    D
    `5.6xx10^(-4)`M
  • For a general reaction given below, the value of solubility product can be given us {:(A_(x)B_(y),=xA^(+y),+yB^(-x)),(a,0,0),(a-s,xs,ys):} K_(sp)=(xs)^(x).(ys)^(y) (or) K_(sp)=x^(x)y^(y) (S)^(x+y) Solubility product gives us not only an idea about the solubility of an electrolyte in a solvent but also helps in explaining concept of precipitation and calculation [H^(+)] ion, [OH^(-) ] ion. It is also useful in qualitative analysis for the idetification and separation of basic radicals Which metal sulphides can be precipitated from a solution that is O.01M in Na^(+), Zn^(2+), Pb^(2+) and Cu^(2+) and 0.1OM in H_(2),S at a pH of 1.0? {:("Metal sulphide",K_(sp)),(S,3xx10^(16)),(ZnS,3xx10^(-2)),(PbS,3xx10^(-7)),(CuS,3xx10^(-16)):}

    A
    Cus
    B
    `Na_(2)S`
    C
    Zns, Obs, Cus
    D
    Pbs , Cus
  • Similar Questions

    Explore conceptually related problems

    K_(sp) of M(OH)_(x) , is 27 xx 10^(-12) and its solubility in water is 10^(-3) mol litre^(-1) . Find the value of X

    Using information given in the figure, calculate the value of x and y

    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 BaSO_(4) , in 0.1 M BaCl_(2) , solution is (K_(sp) , of BaSO_(4), = 1.5 xx 10^(-9))

    Let the solubility of an aqueous solution of Mg(OH)_(2) , be " X^(@) then its K_(sp) is

    Two line are given (x-2y)^2+k(x-2y)=0 . The value of k, so that the distance between then is 3, is