Determine normality and strength of HCI using (0.1N) NaOH solution conductometrically...!!!
Answers
Answer:
Task:
Determine the Normality, with 0.1 n NaOH, of a HCl- and a
CH3COOH-Solution using Conductometric Titration. The solutions
should be titrated singularly, as well as simultaneously.
Basics:
The Specific Conductivity
(R = Resistance in Ω
C = Cell constant in cm-1
Experimental Procedure:
The solutions to be tested will be handed out by the technical
assistants in the lab.
The graduated flasks with the supplied substances should be filled to
100ml with distilled water.
The following solutions should be titrated:
a) 50 ml HCl-Solution
b) 50 ml CH3COOH-Solution
c) 20 ml HCl + 20 ml CH3COOH-Solution
An exact amount of solution should be pipetted into a beaker (250
ml) which has been cleaned with distilled water. Place a magnetic
stirrer and an immersion cell into the beaker. The solution must be
a minimum of 1cm over the electrodes, if necessary add distilled
water.
The digital measuring instrument will immediately show the
conductivity (what scale is being measured?)
Small amounts (ca. 0.5 ml) of 0.1 n NaOH should be added
dropwise to the solution.
After each addition the solution should be stirred well, and the
Specific Conductivity subject to the amount of titrant added
measured until the equivalence point has been significantly
exceeded.
Data Analysis:
1) The Specific Conductivity should be plotted against the
volume of added NaOH (in ml). The respective Normality of the
original solutions should be calculated from the equivalence
points. Conduct an error analysis for the HCl titration.
Reasonably estimate the possible error for each measured value,
from these calculate the error for each straight line, and
determine the error of Normality for HCl.
2) Explain the progression of the titration curve for each system.
3) Calculate the titration curve 1/R = f(V(NaOH)) for the titration
of 50ml of a 0.01 n HCl-solution with a 1 n NaOH-solution (the dilution effect can be ignored).
❤️
Task:
Determine the Normality, with 0.1 n NaOH, of a HCI- and a CH3COOH-Solution using Conductometric Titration. The solutions should be titrated singularly, as well as simultaneously.
Basics:
The Specific Conductivity (R = Resistance in Q C = Cell constant in cm-1
Experimental Procedure:
The solutions to be tested will be handed out by the technical assistants in the lab. The graduated flasks with the supplied substances should be filled to 100ml with distilled water.
The following solutions should be titrated:
a) 50 ml HCI-Solution
b) 50 ml CH3COOH-Solution
c) 20 ml HCI + 20 ml CH3COOH-Solution An exact amount of solution should be pipetted into a beaker (250 ml) which has been cleaned with distilled water. Place a magnetic stirrer and an immersion cell into the beaker. The solution must be a minimum of 1cm over the electrodes, if necessary add distilled water. The digital measuring instrument will immediately show the conductivity (what scale is being measured?) Small amounts (ca. 0.5 ml) of 0.1 n NaOH
The digital measuring instrument will immediately show the conductivity (what scale is being measured?) Small amounts (ca. 0.5 ml) of 0.1 n NaOH should be added dropwise to the solution. After each addition the solution should be stirred well, and the Specific Conductivity subject to the amount of titrant added measured until the equivalence point has been significantly exceeded. 1) The Specific Conductivity should be plotted against the volume of added NaOH (in ml). The respective Normality of the original solutions should be calculated from the equivalence points. Conduct an error analysis for the HCI titration. Reasonably estimate the possible error for each measured value, from these calculate the error for each straight line, and determine the error of Normality for HCI.
determine the error of Normality for HCI.
2) Explain the progression of the titration curve for each system.
3) Calculate the titration curve 1/R = f(V(NaOH)) for the titration of 50ml of a 0.01 n HCl-solution with a 1 n NaOH-solution (the dilution effect can be ignored).