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Question: pH of \[{10^{ - 6}}M\] HCl (aq) is (A) just less than 6 (B) exactly equal to 6 (C) just greate...

pH of 106M{10^{ - 6}}M HCl (aq) is
(A) just less than 6
(B) exactly equal to 6
(C) just greater than 6
(D) just less than 7

Explanation

Solution

. In order to calculate the pH of hydrochloric acid, we must first have an idea about what a pH is. pH is a convenient way to measure the acidity and basicity of the solution. pH is a negative logarithm scale.

Complete step by step answer:
Let us first understand what pH is. pH is a convenient way to measure the acidity and basicity of the solution. pH is a negative logarithm scale.
- Logarithm means for every one-unit change in the pH scale, the concentration of H+{H^ + } changes by 10 factors.
- For a temperature at 25C25^\circ C, the pH is below 7 for an acidic solution, pH is above 7 for basic solution and pH is equal to 7 for a neutral solution.
We can calculate the pH of hydrochloric acid by using the following formula:
pH=log[H+]pH = - \log [{H^ + }]
The [H+][{H^ + }] concentration of hydrochloric acid is given as 106M{10^{ - 6}}M
Therefore,
pH=log[106]pH = - \log [{10^{ - 6}}]
pH=6pH = 6
The pH of 106M{10^{ - 6}}M HCl (aq) is 6.
So, the correct answer is “Option B”.

Note: - We have to remember that pH and pOH are different from one another.
- The pH and pOH values are not the same for an acidic solution. When pH is below 7 for an acidic solution, then pOH will be below 7 for an acidic solution.
- The pH is above 7 for a basic solution while pOH is below 7 for a basic solution.