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V litre decinormal solution of NaCl is p...

V litre decinormal solution of NaCl is prepared. Half of the solution is converted into centionormal and added to the left decinormal solution. Then

A

Number of millimoles of NaCl are reduced by `(1)/(5)`

B

Number of milliequivalents of NaCl do not change

C

Normality of the final solution becomes 0.01 N

D

Molarity of the final solution becomes 0.018 M

Text Solution

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The correct Answer is:
To solve the problem step by step, we need to understand the definitions of decinormal and centinormal solutions and how they relate to the concentrations of the solutions involved. ### Step 1: Understand the Definitions - A decinormal (dN) solution has a concentration of 0.1 N (normal). - A centinormal (cN) solution has a concentration of 0.01 N (normal). ### Step 2: Determine the Initial Concentration Given that we have V liters of a decinormal solution of NaCl: - Concentration of NaCl = 0.1 N - Therefore, the number of equivalents in V liters = 0.1 N × V L = 0.1V equivalents. ### Step 3: Convert Half of the Solution Half of the decinormal solution is taken: - Volume of half the solution = V/2 liters. - The concentration of this half remains 0.1 N. ### Step 4: Convert to Centinormal Now, we convert this half solution into a centinormal solution: - The number of equivalents in V/2 liters of 0.1 N solution = 0.1 N × (V/2) L = 0.05V equivalents. - When converted to centinormal, the total volume remains V/2 liters, but the concentration becomes 0.01 N. ### Step 5: Add the Two Solutions Now, we add the centinormal solution (0.01 N) back to the original decinormal solution (0.1 N): - The total volume of the combined solution = V/2 + V = (3V/2) liters. - The total number of equivalents from both solutions: - From the decinormal solution: 0.1V equivalents. - From the centinormal solution: 0.05V equivalents. Total equivalents = 0.1V + 0.05V = 0.15V equivalents. ### Step 6: Calculate the Final Concentration To find the final concentration of the combined solution: - Final concentration (N) = Total equivalents / Total volume - Final concentration (N) = (0.15V) / (3V/2) = 0.15V × (2/3V) = 0.1 N. ### Final Answer The final concentration of the combined solution is 0.1 N. ---
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