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Question

Question: What is the pH of a \( 0\cdot 6 \) M HNO \( _{3} \) solution?...

What is the pH of a 060\cdot 6 M HNO 3_{3} solution?

Explanation

Solution

To calculate the pH of an aqueous solution we need to know about the concentration of H +^{+} ion (in terms of molarity) present in the solution. Range of pH scale is from ( 014)0-14) 00 being the most acidic and 1414 being the most basic. pH of a solution can be calculated using the formula pH = - log[H+]\log [{{H}^{+}}] .

Complete step by step answer:
Before calculating the pH of a solution first we understand what is pH of a solution. pH means power of H i.e., by how much concentration of H +^{^{+}} is present in the solution.
pH quantitatively measures the acidity or basicity of an aqueous solution. If the pH of a solution is less than 77 then solution Is considered to be acidic and if the pH of a solution is greater than 77 then the solution is considered to be basic and at 77 pH solution is neutral.
Let’s see how nitric acid dissociates by writing the balanced chemical equation so that we can conclude about the concentration of H +^{+} ion in the solution and then we can use the formula. HNO 3_{3} +H 2_{2} O \to H 3_{3} O +^{+} + NO 3_{3} ^{-} . HERE 060\cdot 6 M is the concentration of H +^{+} in the solution.
pH = log10(060)=(022)=022-{{\log }_{10}}(0\cdot 60)=-(-0\cdot 22)=0\cdot 22 . this is our desired pH of the solution.

Note:
You can easily calculate pH in one line just by using the above formula pH = - log[H+]\log [{{H}^{+}}] . Just keep in mind that pH is a unitless quantity and it only tells us about the concentration of H +^{+} ion present in the solution.