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The statement of Kohlrausch's law is (a) the equivalent conductance of an electrolyte at infinite dilution is equal to the product of equivalent conductance of the component ions (b) the equivalent conductance of an electrolyte at infinite dilution is equal to the difference of equivalent conductances of the component ions (c) the equivalent conductance of an electrolyte at infinite dilution is equal to the sum of the equivalent conductances of the component ions (d) none of the above

Short Answer

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(c) the equivalent conductance of an electrolyte at infinite dilution is equal to the sum of the equivalent conductances of the component ions

Step by step solution

01

Understand Kohlrausch's Law

Kohlrausch's Law is a statement about the behavior of electrolytes when they are at a state of infinite dilution. It states that the limiting molar conductivity of an electrolyte can be represented as the sum of the individual contributions of the ions.
02

Analyze the answer options

Now, analyze each of the answer options in the light of the understanding of Kohlrausch's Law obtained in step 1. The key word to look for in the question is 'sum', as Kohlrausch's Law stipulates the sum of the individual contributions of the ions.
03

Choose the correct answer

Looking at the options, answer (c) states that the equivalent conductance of an electrolyte at infinite dilution is equal to the sum of the equivalent conductances of the component ions. This matches perfectly with Kohlrausch's Law, hence the correct answer is (c).

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Equivalent Conductance
Equivalent conductance is a measure that helps us understand how well an electrolyte can conduct electricity when present in a solution. It is symbolically represented as \( \Lambda \) and defined as the conductance of one equivalent of electrolyte dissolved in a given volume of solution.
This concept is especially significant when studying the behavior of electrolytes because it considers both the type and concentration of ions in the solution.Let's break it down:
  • Equivalent conductance changes with dilution. As the solution becomes more dilute, the equivalent conductance usually increases.
  • This is because the ions, spread further apart as they become diluted, experience less interference from other ions.
  • In highly dilute solutions, ions can move freely, leading to higher conductivity.
In the context of Kohlrausch's Law, focusing on equivalent conductance at infinite dilution allows us to study the intrinsic ability of separated ions to conduct electricity, without any hindrance from their neighbors.
Infinite Dilution
Infinite dilution is a theoretical concept where an electrolyte is dissolved in such a large amount of solvent that further dilution does not lead to any change in properties like conductivity. This idea helps eliminate the effects that ions have on each other, giving pure measures of how individual ions contribute to the solution's properties.
Infinite dilution is crucial because:
  • It ensures that ions are independent of one another and not interacting due to proximity.
  • The conductance observed here is called limiting molar conductivity, denoted as \( \Lambda^0 \) or \( \lambda^0 \).
  • This concept allows us to compare intrinsic conductivities of different ions on a level playing field.
The concept ties back to Kohlrausch's Law, as it facilitates determining the sum of individual ionic conductances, giving us a better understanding of each ion's specific role in conductivity.
Electrolytes
Electrolytes are substances that, when dissolved in a solvent like water, produce a solution that can conduct electricity. This electrical conduction is due to the movement of ions, which are charged particles, within the solution. The study of electrolytes is essential because:
  • They play a critical role in chemical reactions and biological processes.
  • Electrolytes dissociate into ions in solution, and their ability to conduct electricity relies on the number and mobility of these ions.
  • Strong electrolytes fully dissociate into ions, while weak electrolytes only partially dissociate.
Understanding electrolytes and their properties, like equivalent conductance, helps in exploring many practical and theoretical aspects of chemistry, such as solution conductivity, ionic interaction, and the application of laws like Kohlrausch's Law to predict and analyze the behavior of ionic solutions in infinite dilution scenarios.

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Most popular questions from this chapter

When a strong acid is titrated against a strong base, the end point is the point of (a) zero conductance (b) maximum conductance (c) minimum conductance (d) none of these.

Which of the following postulatales of Debye-Huckel theory is/are true? (a) The strong electrolyte is completely ionised at all dilutions. (b) The oppositely changed ions are completely distributed in the solution but the cations tend to be found in the vicinity of anions and vice versa. (c) Decrease in equivalent conductance with increase in concentration is due to fall in mobilities of ions due to inter-ionic effect. (d) All of the above.

Which of the following statement is true? (a) Ostwald's dilution law holds good only for strong electrolytes and fails completely when applied to weak electrolytes. (b) Ostwald's dilution law holds good for both weak and strong electrolytes. (c) Ostwald's dilution law holds good only for weak electrolytes and fails completely when applied to strong electrolytes. (d) Ostwald's dilution law does not good hold good for both weak and strong electrolytes.

If \(\lambda_{\infty}\) and \(\lambda_{v}\) are the equivalent conductances at infinite dilution and at \(V\) dilution, the degree of dissociation, \(\alpha\) is given by (a) \(\alpha=\frac{\lambda_{\infty}}{\lambda_{v}}\) (b) \(\alpha=\frac{\lambda_{c 0}}{\lambda_{v}^{2}}\) (c) \(\alpha=\frac{\lambda_{v}}{\lambda_{\mathrm{cos}}}\) (d) None of these

The equivalent conductance at infinite dilution of \(\mathrm{NaCl}\), \(\mathrm{HCl}\) and \(\mathrm{CH}_{3} \mathrm{COONa}\) at \(25^{\circ} \mathrm{C}\) are \(126.0\), \(426.0\) and \(91.0 \mathrm{ohm}^{-1} \mathrm{~cm}^{2}\) respectively. The equivalent conductance of acetic acid at infinite dilution at \(25^{\circ} \mathrm{C}\) will be (a) \(643.0\) (b) \(517.0\) (c) \(217.0\) (d) \(391.0\)

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