Correct Answer - `241.67 S cm^(2)mol^(-1) ; 120.83 S cm^(2)(g eq.)^(-1)`
Step I. Calculation of molarity (M) and normality (N) of the solution
Molarity (M)`=("Mass of" BaCl_(2)//"Molar mass")/("Volume of solution in litres")=((1g)//(208"g mol"^(-1)))/((200//1000" cm"^(3)))=0.024" mol cm"^(-3)`
Normality (N)`=0.024xx2=0.048" g eq" cm^(-3) " " (because "Valency of" Ba^(2+)=2)`
Step II. Calculation of molar conductivity of solution
`Lambda_(m)=(kxx1000)/(M)=((0.0058" ohm"^(-1)cm^(-1))xx(1000 cm^(3)))/((0.24" mol"))=241.67" ohm"^(-1) cm^(2)mol^(-1)`.
Step III. Calcualtion of molar conductivity of solution
`Lambda_(E)=(kxx1000)/(N)=((0.0058" ohm"^(-1)cm^(-1))xx(1000 cm^(3)))/((0.048" eq"))=120.83" ohm"^(-1) cm^(2)eq^(-1)`.