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What is the ratio of [a–]/[ha] at ph 3.75? the pka of formic acid (methanoic acid, h–cooh) is 3.75?

User Josee
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2 Answers

4 votes

Answer:


([A^-])/([HA])=1

Step-by-step explanation:

Hello,

In this case, one state the following relationship among the pH, pKa and the [a–]/[ha] ratio for the formic acid:


([A^-])/([HA])=(Ka)/([H^+])

In such a way, we compute both the concentration of hydrogen ions and the acid's dissociation constant as:


[H^+]=10^(-pH)=10^(-3.75)=1.78x10^(-4)M


Ka=10^(-Ka)=10^(-3.75)=1.78x10^(-4)

Thus, the [a–]/[ha] ratio becomes:


([A^-])/([HA])=(1.78x10^(-4))/(1.78x10^(-4))\\([A^-])/([HA])=1

Best regards.

User James Atwood
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7 votes

The formula for pH given the pKa and the concentrations are:

pH = pKa + log [a–]/[ha]


Therefore calculating:

3.75 = 3.75 + log [a–]/[ha]

log [a–]/[ha] = 0

[a–]/[ha] = 10^0

[a–]/[ha] = 1

User Jon Lauridsen
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8.2k points