Question

1.) Determine the dissociation constants for the acids. Express the answers in proper scientific notation where...

1.) Determine the dissociation constants for the acids. Express the answers in proper scientific notation where appropriate.

Acid A: p?a=5.0 ?a=

Acid B: p?a=9.10 ?a=

Acid C: p?a=−2.0 ?a=

Which is the strongest acid?

2.) The ?bKb for an amine is 7.416×10−5.7.416×10−5. What percentage of the amine is protonated if the pH of a solution of the amine is 9.1309.130? Assume that all OH−OH− came from the reaction of B with H2O.H2O.

percentage protonated

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Answer #1
Hi,

1) 
The dissociation constants are determined under the following formula: 



Applying antilogarithm properties is able to clear the Ka:



For acid A, B and C there are pKa values ​​that vary from -2 to 9.1.

ACID A
pKa = 5

ACID B 
pKa = 9,1

ACID C
pKa = -2,0



An acid is stronger when it has a small value of pKa and therefore a high value of ka(since they are inversely proportional), this means that ACID C, since it has a higher value of ka, completely dissociates into hydrogen ions and anions.
2) 
The protonation rate is determined with the following mathematical expression:





Relate the amount of OH released by the base during the reaction.

For this, we must know the OH concentration and the base concentration,

For the OH concentration:

The pH of the amine is known (9.13), therefore by difference the pOH is achieved and subsequently the OH concentration:


 
It's known that



Clearance, applying antilogarithm properties



Therefore the [OH] is equal to



On the other hand, for the concentration of the base is determined with the following equation:



Where X represents the OH concentration, such formula has:



Since we know the dissociation constant of the base, Kb (7.416x10-5) and the OH concentration (1.349x10-5), our incognita is the concentration of the base, clearing the previous formula:




Once both incognites are achieved, the protonation percentage formula is substituted to obtain the following result:


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