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The relationship lambda(m)=lambda(m)^(0)...

The relationship `lambda_(m)=lambda_(m)^(0)-BsqrtC` will not hold good for the electrolyte?

A

HCl

B

KCl

C

`BaCl_(2)`

D

HCN

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The correct Answer is:
To determine which electrolyte does not follow the relationship \( \lambda_m = \lambda_m^0 - B\sqrt{C} \), we need to analyze the given relationship and the nature of the electrolytes provided in the options. ### Step-by-Step Solution: 1. **Understanding the Relationship**: - The equation \( \lambda_m = \lambda_m^0 - B\sqrt{C} \) describes the molar conductivity (\( \lambda_m \)) of weak electrolytes, where \( \lambda_m^0 \) is the molar conductivity at infinite dilution, \( B \) is a constant, and \( C \) is the concentration of the electrolyte. - This relationship indicates that as the concentration of a weak electrolyte increases, its molar conductivity decreases due to ion interactions. 2. **Identifying Electrolytes**: - We need to evaluate the nature of the electrolytes provided in the options: - **Option 1: HCN (Hydrogen Cyanide)** - This is a weak electrolyte because it does not completely dissociate in solution. - **Option 2: KCl (Potassium Chloride)** - This is a strong electrolyte as it completely dissociates into \( K^+ \) and \( Cl^- \) ions in solution. - **Option 3: BaCl2 (Barium Chloride)** - This is also a strong electrolyte, completely dissociating into \( Ba^{2+} \) and \( 2Cl^- \) ions. - **Option 4: HCl (Hydrochloric Acid)** - This is a strong electrolyte, fully dissociating into \( H^+ \) and \( Cl^- \) ions. 3. **Determining the Correct Answer**: - The relationship \( \lambda_m = \lambda_m^0 - B\sqrt{C} \) does not apply to strong electrolytes because they fully dissociate in solution, and their conductivity does not follow the same pattern as weak electrolytes. - Therefore, the electrolytes that do not follow this relationship are the strong electrolytes: KCl, BaCl2, and HCl. 4. **Conclusion**: - Since the question asks for the electrolyte for which the relationship does not hold, we can conclude that the answer is any of the strong electrolytes listed. However, since the question seems to imply a single answer, we can choose one strong electrolyte, such as **KCl**. ### Final Answer: The relationship \( \lambda_m = \lambda_m^0 - B\sqrt{C} \) will not hold good for strong electrolytes like KCl, BaCl2, or HCl. ---

To determine which electrolyte does not follow the relationship \( \lambda_m = \lambda_m^0 - B\sqrt{C} \), we need to analyze the given relationship and the nature of the electrolytes provided in the options. ### Step-by-Step Solution: 1. **Understanding the Relationship**: - The equation \( \lambda_m = \lambda_m^0 - B\sqrt{C} \) describes the molar conductivity (\( \lambda_m \)) of weak electrolytes, where \( \lambda_m^0 \) is the molar conductivity at infinite dilution, \( B \) is a constant, and \( C \) is the concentration of the electrolyte. - This relationship indicates that as the concentration of a weak electrolyte increases, its molar conductivity decreases due to ion interactions. ...
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The molar conductance of NaCl vauies with the concentration as shown in the following table. And all values follows the equation lambda_(m)^(C)=lambda_(m)^(oo)-bsqrtC Where lambda_(m)^(C) = molar specific conductance lambda_(m)^(oo) =molar specific conductance at infinite dilution C = molar concentration {:("Molar concentration","Molar conductance of NaCl in ohm"^(-1)"cm"^(2)"mole"^(-1)),(4xx10^(-4),107),(9xx10^(-4),97),(16xx10^(-4),87):} When a certain conductivity cell (C) was filled with 25xx10^(-4)(M) NaCl solution. The resistance of the cell was found to be 1000 ohm. At Infinite dilution, conductance of CI^(-) and SO_(4)^(-2) are 80 ohm^(-1)cm^(2)"mole"^(-1) and 160 ohm^(-1)cm^(2)"mole"^(-1) respectively. What is the molar conductance of NaCl at infinite dilution?

The molar conductance of NaCl vauies with the concentration as shown in the following table. And all values follows the equation lambda_(m)^(C)=lambda_(m)^(oo)-bsqrtC Where lambda_(m)^(C) = molar specific conductance lambda_(m)^(oo) =molar specific conductance at infinite dilution C = molar concentration {:("Molar concentration","Molar conductance of NaCl in ohm"^(-1)"cm"^(2)"mole"^(-1)),(4xx10^(-4),107),(9xx10^(-4),97),(16xx10^(-4),87):} When a certain conductivity cell (C) was filled with 25xx10^(-4)(M) NaCl solution. The resistance of the cell was found to be 1000 ohm. At Infinite dilution, conductance of CI^(-) and SO_(4)^(-2) are 80 ohm^(-1)cm^(2)"mole"^(-1) and 160 ohm^(-1)cm^(2)"mole"^(-1) respectively. What is the cell constant of the conductivity cell (C) :

If lambda_(m) denotes

At infinite dilution, when the dissociation of electrolyte is complete, each ion makes a definite contribution towards the molar conductance of electrolyte, irrespective of the nature of the other ion with which it is associated. the molar conductance of an electrolyte at infinite dilution can be expressed as the sum of the contributions from its individual ions. A_(x)B_(y) rarr xA^(y+)+yB^(x-) Lambda_(m)^(@)(A_(x)B_(y))=xlambda_(A^(y+))^(@)+ylambda_(B^(x-))^(@) where, x and y are the number of cations and anions respectively. The degree of ionisation 'alpha' of weak electrolyte can be calculated as : alpha=Lambda_(m)/Lambda_(m)^(@) The unit of molar conductance of an electrolyte solution will be :

Conductors allow the passage of electric current through them. Metallic and electrolytic are the two type of conductors. Current carriers in metallic and electrolytic conductors are free electrons and free ions respectively. Specific conductance or consuctivity of the electrolyte solution is given by the following relation : kappa=c xx l/A where, c=1//R is the conductance and l//A is the cell constant. Molar conductance (Lambda_(m)) and equivalence conductance (Lambda_(e)) of an electrolyte solution are calculated using the following similar relations : Lambda_(m)= kappa xx 1000/M Lambda_(e)= kappa xx 1000/N Where, M and N are the molarity and normality of the solution respectively. Molar conductance of strong electrolyte depends on concentration : Lambda_(m)=Lambda_(m)^(@)-b sqrt(c) where, Lambda_(m)^(@)= molar conductance at infinite dilution c= concentration of the solution b= constant The degrees of dissociation of weak electrolytes are calculated as : alpha=Lambda_(m)/Lambda_(m)^(@)=Lambda_(e)/Lambda_(e)^(@) Which of the following equality holds good for the strong electrolytes ?

The equivalent conductances of NACl at concentration c and at infinite dilution are lambda_(c) and lambda_(oo) respectively. The correct relationship between lambda_(c) and lambda_(oo) is given as : (where the constant b si positive)

The equivalent conductance of NaCl at concentration of C and at infinite dilution are lambda_(C) and lambda_(oo) respectively. The correct relationship between lambda_(C) and lambda_(oo) is given as : ( where the constant B is positive )

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