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Standard XII

Chemistry

Solubility Product

Which of the ...

Question

Which of the following is the correct relation between solubility and solubility product of $M X_{4}$ ?

S = {[\frac{K_{s p}}{256}]}^{1 / 5}

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S = [128 K_{s p}]^{1 / 4}

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S = [256 K_{s p}]^{1 / 5}

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S = {[\frac{K_{s p}}{128}]}^{1 / 4}

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Solution

The correct option is B $S = {[\frac{K_{s p}}{256}]}^{1 / 5}$
${M X}_{4} ⇌ M^{+} + {4 X}^{-}$
$K s p = (S) {(4 S)}^{4}$
$K s p = 256 S^{5}$
$S^{5} = \frac{K s p}{256}$
$S = {(\frac{K s p}{256})}^{1 / 5}$

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Similar questions

Q. The molar solubility in

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The molar solubility ( $m o l L^{- 1})$ of a sparingly soluble salt $M X_{4}$ is $^{'} S^{'}$ . The corresponding solubility product is $K_{S P}$ . $^{'} S^{'}$ is given in terms of $K_{S P}$ by the relation

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Which of the following is the correct relation between solubility and solubility product of MX4?

The correct option is B S=[Ksp256]1/5MX4⇌M++4X−Ksp=(S)(4S)4Ksp=256S5S5=Ksp256S=(Ksp256)1/5

Which of the following is the correct relation between solubility and solubility product of $M X_{4}$ ?

The correct option is B $S = {[\frac{K_{s p}}{256}]}^{1 / 5}$
${M X}_{4} ⇌ M^{+} + {4 X}^{-}$
$K s p = (S) {(4 S)}^{4}$
$K s p = 256 S^{5}$
$S^{5} = \frac{K s p}{256}$
$S = {(\frac{K s p}{256})}^{1 / 5}$