The correct expression in SI system relating the equivalent conductance ( Lambda c), specific conductance ( kappa ) and equivalent concentration [C] is (where C is the number of gram-equivalents of the electrolyte in one litre of the solution)

Question

The correct expression in SI system relating the equivalent conductance ( Lambda c), specific conductance ( kappa ) and equivalent concentration [C] is (where C is the number of gram-equivalents of the electrolyte in one litre of the solution) (A)  Lambda c=( kappa /C)  (B)  Lambda c= kappa × (1000/c)  (C)  Lambda c= kappa × (10-3/c)  (D)  Lambda c= kappa × (106/c)

Tardigrade Admin · Accepted Answer

The correct relation between equivalent conductance (∧ c) and specific conductance ( kappa ) is as (∧ c)= kappa × (1000/C)

Q. The correct expression in $S I$ system relating the equivalent conductance $(Λ_{c}),$ specific conductance $(κ)$ and equivalent concentration $[C]$ is (where $C$ is the number of gram-equivalents of the electrolyte in one litre of the solution)

$Λ_{c} = \frac{κ}{C}$

$Λ_{c} = κ \times \frac{1000}{c}$

$Λ_{c} = κ \times \frac{1 0 ^{- 3}}{c}$

$Λ_{c} = κ \times \frac{1 0 ^{6}}{c}$

The correct relation between equivalent conductance $(\land_{c})$ and specific conductance $(κ)$ is as
$(\land_{c}) = κ \times \frac{1000}{C}$

Q. The correct expression in SI system relating the equivalent conductance (Λc​), specific conductance (κ) and equivalent concentration [C] is (where C is the number of gram-equivalents of the electrolyte in one litre of the solution)

Λc​=Cκ​

Λc​=κ×c1000​

Λc​=κ×c10−3​

Λc​=κ×c106​