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I'm on the buffers section in the book and I have a few questions:
1. What is exactly meant by equivalents in this book? Do they mean equal molar concentrations of the weak acid and conjugate base? I understand that for a typical weak acid, having a weak acid with an equivalent of conjugate base added means that both compounds will be in roughly equal molar concentration units? For example, in HA + H2O -> A- + H3O+, if 2 moles of HA are used to make a solution, an equivalent of conjugate base would be 2 moles of A-? How does this come into play when you have diprotic or triprotic acids however? In that case would an equivalent have to be multiplied by its the stoichiometric coefficient?
2. Why do they state in the book that one way to make a buffer is to mix the weak acid and the weak base in roughly equal molar proportions, yet an acceptable pH range for the buffer calls for the conjugate pairs to be in a 10:1 or 1:10 ratio? Doesn't seem like 1:1 to me.
3. I understand that adding half an equivalent of strong base to weak acid will make a buffer, since half of the weak acid apparently reacts to form conjugate base and both conjugates will be in equal proportions. However, in the book they never show the equation for adding a half an equivalent of strong base to weak acid to make a buffer. In Example 5.7, they add 0.025 moles of KOH to 0.05 moles of HOAc. I understand this makes 0.025 moles of HA and 0.025 moles of A-, but what is the approporiate chemical equation for this? HA + H2O -> A- + H3O+ doesn't have -OH in it.
4. Also, referring back to the previous question and Example 5.7, shouldn't reacting OH with HA to make A- make H3O+ as well? And in that case, shouldn't H3O+ and A- be in equal molar concentrations since they have the same coefficient and both start out as 0? And so shouldn't Ka = (A-)(H3O+)/(HA) or (0.025)(0.025)/(0.025) = Ka? Yet that doesn't equal the Ka. So why is the H3O+ concentration different from A-'s (0.025) if both A- and H3O+ are on the same side of the equation and both start out as roughly 0 since it's a weak acid?
1. What is exactly meant by equivalents in this book? Do they mean equal molar concentrations of the weak acid and conjugate base? I understand that for a typical weak acid, having a weak acid with an equivalent of conjugate base added means that both compounds will be in roughly equal molar concentration units? For example, in HA + H2O -> A- + H3O+, if 2 moles of HA are used to make a solution, an equivalent of conjugate base would be 2 moles of A-? How does this come into play when you have diprotic or triprotic acids however? In that case would an equivalent have to be multiplied by its the stoichiometric coefficient?
2. Why do they state in the book that one way to make a buffer is to mix the weak acid and the weak base in roughly equal molar proportions, yet an acceptable pH range for the buffer calls for the conjugate pairs to be in a 10:1 or 1:10 ratio? Doesn't seem like 1:1 to me.
3. I understand that adding half an equivalent of strong base to weak acid will make a buffer, since half of the weak acid apparently reacts to form conjugate base and both conjugates will be in equal proportions. However, in the book they never show the equation for adding a half an equivalent of strong base to weak acid to make a buffer. In Example 5.7, they add 0.025 moles of KOH to 0.05 moles of HOAc. I understand this makes 0.025 moles of HA and 0.025 moles of A-, but what is the approporiate chemical equation for this? HA + H2O -> A- + H3O+ doesn't have -OH in it.
4. Also, referring back to the previous question and Example 5.7, shouldn't reacting OH with HA to make A- make H3O+ as well? And in that case, shouldn't H3O+ and A- be in equal molar concentrations since they have the same coefficient and both start out as 0? And so shouldn't Ka = (A-)(H3O+)/(HA) or (0.025)(0.025)/(0.025) = Ka? Yet that doesn't equal the Ka. So why is the H3O+ concentration different from A-'s (0.025) if both A- and H3O+ are on the same side of the equation and both start out as roughly 0 since it's a weak acid?