Introductory Chemistry: A Foundation
Introductory Chemistry: A Foundation
9th Edition
ISBN: 9781337399425
Author: Steven S. Zumdahl, Donald J. DeCoste
Publisher: Cengage Learning
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Chapter 16, Problem 51QAP

. Calculate the hydrogen ion concentration, in moles per liter, for solutions with each of the following pOH values.

a. pOH = 14.95

b. pOH = 7.00

c. pOH = 12.94

d. pOH = 1.02

Expert Solution
Check Mark
Interpretation Introduction

(a)

Interpretation:

The hydrogen ion concentration should be calculated.

Concept Introduction:

The concentration of hydrogen ions in a solution determines the acidity of a solution. If concentration of hydrogen ion is more than the solution is more acetic, if it is low, solution is less acidic.

The pH of solution is defined as negative log of hydrogen ion concentration thus, it can be calculated as follows:

pH=log[H+]

Here, [H+] is concentration of hydrogen ion.

Similarly, pOH of a solution is defined as negative log of hydroxide ion concentration thus, it can be calculated as follows:

pOH=log[OH]

Here, [OH] is concentration of hydroxide ion.

pH and pOH of a solution are related to each other as follows:

pH+pOH=14

In a pH scale, if the value of pH is below 7 the solution is said to be acidic in nature, if the Ph value is above 7 it is said to be basic in nature. At pH 7, the solution is neutral.

Answer to Problem 51QAP

8.91×1010 mol/L.

Explanation of Solution

Given Information:

The pOH of solution is 4.95

Calculation:

From the pOH of solution, pH can be calculated as follows:

pH+pOH=14

On rearranging,

pH=14pOH

Putting the values,

pH=144.95=9.05

Now, from pH, hydrogen ion concentration can be calculated as follows:

pH=log[H+]

Rearranging,

[H+]=10pH

Putting the value,

[H+]=109.05=8.91×1010 mol/L

Thus, hydrogen ion concentration is 8.91×1010 mol/L.

Expert Solution
Check Mark
Interpretation Introduction

(b)

Interpretation:

The hydrogen ion concentration should be calculated.

Concept Introduction:

The concentration of hydrogen ions in a solution determines the acidity of a solution. If concentration of hydrogen ion is more than the solution is more acetic, if it is low, solution is less acidic.

The pH of solution is defined as negative log of hydrogen ion concentration thus, it can be calculated as follows:

pH=log[H+]

Here, [H+] is concentration of hydrogen ion.

Similarly, pOH of a solution is defined as negative log of hydroxide ion concentration thus, it can be calculated as follows:

pOH=log[OH]

Here, [OH] is concentration of hydroxide ion.

pH and pOH of a solution are related to each other as follows:

pH+pOH=14

In a pH scale, if the value of pH is below 7 the solution is said to be acidic in nature, if the Ph value is above 7 it is said to be basic in nature. At pH 7, the solution is neutral.

Answer to Problem 51QAP

107mol/L.

Explanation of Solution

Given Information:

The pOH of solution is 7.00

Calculation:

From the pOH of solution, pH can be calculated as follows:

pH+pOH=14

On rearranging,

pH=14pOH

Putting the values,

pH=147.00=7.00

Now, from pH, hydrogen ion concentration can be calculated as follows:

pH=log[H+]

Rearranging,

[H+]=10pH

Putting the value,

[H+]=107mol/L

Thus, hydrogen ion concentration is 107mol/L.

Expert Solution
Check Mark
Interpretation Introduction

(c)

Interpretation:

The hydrogen ion concentration should be calculated.

Concept Introduction:

The concentration of hydrogen ions in a solution determines the acidity of a solution. If concentration of hydrogen ion is more than the solution is more acetic, if it is low, solution is less acidic.

The pH of solution is defined as negative log of hydrogen ion concentration thus, it can be calculated as follows:

pH=log[H+]

Here, [H+] is concentration of hydrogen ion.

Similarly, pOH of a solution is defined as negative log of hydroxide ion concentration thus, it can be calculated as follows:

pOH=log[OH]

Here, [OH] is concentration of hydroxide ion.

pH and pOH of a solution are related to each other as follows:

pH+pOH=14

In a pH scale, if the value of pH is below 7 the solution is said to be acidic in nature, if the Ph value is above 7 it is said to be basic in nature. At pH 7, the solution is neutral.

Answer to Problem 51QAP

0.087 mol/L.

Explanation of Solution

Given Information:

The pOH of solution is 12.94

Calculation:

From the pOH of solution, pH can be calculated as follows:

pH+pOH=14

On rearranging,

pH=14pOH

Putting the values,

pH=1412.94=1.06

Now, from pH, hydrogen ion concentration can be calculated as follows:

pH=log[H+]

Rearranging,

[H+]=10pH

Putting the value,

[H+]=101.06=0.087 mol/L

Thus, hydrogen ion concentration is 0.087 mol/L.

Expert Solution
Check Mark
Interpretation Introduction

(d)

Interpretation:

The hydrogen ion concentration should be calculated.

Concept Introduction:

The concentration of hydrogen ions in a solution determines the acidity of a solution. If concentration of hydrogen ion is more than the solution is more acetic, if it is low, solution is less acidic.

The pH of solution is defined as negative log of hydrogen ion concentration thus, it can be calculated as follows:

pH=log[H+]

Here, [H+] is concentration of hydrogen ion.

Similarly, pOH of a solution is defined as negative log of hydroxide ion concentration thus, it can be calculated as follows:

pOH=log[OH]

Here, [OH] is concentration of hydroxide ion.

pH and pOH of a solution are related to each other as follows:

pH+pOH=14

In a pH scale, if the value of pH is below 7 the solution is said to be acidic in nature, if the Ph value is above 7 it is said to be basic in nature. At pH 7, the solution is neutral.

Answer to Problem 51QAP

1.047×1013 mol/L.

Explanation of Solution

Given Information:

The pOH of solution is 1.02

Calculation:

From the pOH of solution, pH can be calculated as follows:

pH+pOH=14

On rearranging,

pH=14pOH

Putting the values,

pH=141.02=12.98

Now, from pH, hydrogen ion concentration can be calculated as follows:

pH=log[H+]

Rearranging,

[H+]=10pH

Putting the value,

[H+]=1012.98=1.047×1013 mol/L

Thus, hydrogen ion concentration is 1.047×1013 mol/L.

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Chapter 16 Solutions

Introductory Chemistry: A Foundation

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