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20 Nov 2021
Given information
Here the given information is:
The volume of pyridine 
The molarity of pyridine 
The molarity of 
The volume of the added acid 
, 
, 
, 
and 
Step-by-step explanation
Step 1.
The 
scale introduced by Sorensen is the most convenient method for expressing the concentration of hydronium ions in a solution.
The of a solution can be defined as the negative logarithm to the base of the value of the concentration of hydronium ions in moles per liter.
The expression which is used to calculate the is:
The 
expresses the concentration of hydroxide ion of a solution.
It can be found out as:
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Principles of Chemistry Molecular Approach
3rd Edition, 2014
Tro
ISBN: 9780321971944
Solutions
Chapter
Section
- Problem 1
- Problem 1a
- Problem 1b
- Problem 1c
- Problem 1d
- Problem 2
- Problem 2a
- Problem 2b
- Problem 2d
- Problem 3a
- Problem 3b
- Problem 4a
- Problem 4b
- Problem 5
- Problem 6
- Problem 7a
- Problem 7b
- Problem 7c
- Problem 8a
- Problem 8b
- Problem 8c
- Problem 9
- Problem 10
- Problem 11a
- Problem 11b
- Problem 12a
- Problem 12b
- Problem 13a
- Problem 13b
- Problem 13c
- Problem 14a
- Problem 14b
- Problem 14c
- Problem 15a
- Problem 15b
- Problem 16a
- Problem 16b
- Problem 17
- Problem 18
- Problem 19
- Problem 20
- Problem 21a
- Problem 21b
- Problem 21c
- Problem 22a
- Problem 22b
- Problem 22c
- Problem 23a
- Problem 23b
- Problem 23c
- Problem 24a
- Problem 24b
- Problem 24c
- Problem 25
- Problem 26
- Problem 27a
- Problem 27b
- Problem 27c
- Problem 27d
- Problem 27e
- Problem 28a
- Problem 28b
- Problem 28c
- Problem 28d
- Problem 28e
- Problem 29a
- Problem 29b
- Problem 29c
- Problem 30a
- Problem 30b
- Problem 31
- Problem 32
- Problem 33a
- Problem 33b
- Problem 33c
- Problem 33d
- Problem 34a
- Problem 34b
- Problem 34c
- Problem 35i
- Problem 35ii
- Problem 36a
- Problem 36b
- Problem 36c
- Problem 36d
- Problem 37a
- Problem 37b
- Problem 37c
- Problem 37d
- Problem 38i
- Problem 38ii
- Problem 39a
- Problem 39b
- Problem 39c
- Problem 39d
- Problem 39e
- Problem 40a
- Problem 40a
- Problem 40b
- Problem 40c
- Problem 40d
- Problem 40e
- Problem 41a
- Problem 41b
- Problem 41c
- Problem 41d
- Problem 41e
- Problem 42
- Problem 43a
- Problem 43b
- Problem 43c
- Problem 43d
- Problem 43e
- Problem 44
- Problem 45a
- Problem 45b
- Problem 45c
- Problem 45d
- Problem 45e
- Problem 45f
- Problem 46
- Problem 47a
- Problem 47b
- Problem 47c
- Problem 47d
- Problem 47e
- Problem 47f
- Problem 48
- Problem 49i
- Problem 49ii
- Problem 50i
- Problem 50ii
- Problem 51
- Problem 52
- Problem 53
- Problem 54
- Problem 55a
- Problem 55b
- Problem 55c
- Problem 56a
- Problem 56b
- Problem 56c
- Problem 57a
- Problem 57b
- Problem 57c
- Problem 58a
- Problem 58b
- Problem 58c
- Problem 59a
- Problem 59b
- Problem 59c
- Problem 60a
- Problem 60b
- Problem 60c
- Problem 61a
- Problem 61b
- Problem 61c
- Problem 62a
- Problem 62b
- Problem 62c
- Problem 63
- Problem 64
- Problem 65
- Problem 66
- Problem 67a
- Problem 67b
- Problem 67c
- Problem 68a
- Problem 68b
- Problem 68c
- Problem 69a
- Problem 69b
- Problem 69c
- Problem 70
- Problem 71a
- Problem 71b
- Problem 71c
- Problem 71d
- Problem 72a
- Problem 72b
- Problem 72c
- Problem 72d
- Problem 73
- Problem 74
- Problem 75
- Problem 76
- Problem 77a
- Problem 77b
- Problem 77c
- Problem 78a
- Problem 78b
- Problem 78c
- Problem 79
- Problem 80