Chapter 16: Problem 42
The amount of indicator used in an acid-base titration must be small. Why?
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Chapter 16: Problem 42
The amount of indicator used in an acid-base titration must be small. Why?
These are the key concepts you need to understand to accurately answer the question.
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Find the approximate \(\mathrm{pH}\) range suitable for the separation of \(\mathrm{Fe}^{3+}\) and \(\mathrm{Zn}^{2+}\) ions by precipitation of \(\mathrm{Fe}(\mathrm{OH})_{3}\) from a solution that is initially \(0.010 \mathrm{M}\) in both \(\mathrm{Fe}^{3+}\) and \(\mathrm{Zn}^{2+}\). Assume a 99 percent precipitation of \(\mathrm{Fe}(\mathrm{OH})_{3}\)
The solubility product of \(\mathrm{Mg}(\mathrm{OH})_{2}\) is \(1.2 \times 10^{-11}\) What minimum \(\mathrm{OH}^{-}\) concentration must be attained (for example, by adding \(\mathrm{NaOH}\) ) to decrease the \(\mathrm{Mg}^{2+}\) concentration in a solution of \(\mathrm{Mg}\left(\mathrm{NO}_{3}\right)_{2}\) to less than \(1.0 \times 10^{-10} M ?\)
How much \(\mathrm{NaOH}\) (in moles) must be added to \(1 \mathrm{~L}\) of a buffer solution that is \(1.8 M\) in acetic acid and \(1.2 M\) in sodium acetate to result in a buffer solution of \(\mathrm{pH} 5.22 ?\) Assume volume to remain constant.
A \(25.0-\mathrm{mL}\) of \(0.20 \mathrm{M}\) HF solution is titrated with a \(0.20 M\) NaOH solution. Calculate the volume of \(\mathrm{NaOH}\) solution added when the \(\mathrm{pH}\) of the solution is (a) \(2.85,\) (b) \(3.15,\) (c) \(11.89 .\) Ignore salt hydrolysis.
Which of the following has the greatest buffer capacity: (a) \(0.40 \mathrm{M} \mathrm{CH}_{3} \mathrm{COONa} / 0.20 \mathrm{M} \mathrm{CH}_{3} \mathrm{COOH}\) \(\begin{array}{llll}\text { (b) } 0.40 & M \text { CH }_{3} \text { COONa/0.60 } & \text { M CH }_{3} \text { COOH. }\end{array}\) (c) \(0.30 \mathrm{M} \mathrm{CH}_{3} \mathrm{COONa} / 0.60 \mathrm{M} \mathrm{CH}_{3} \mathrm{COOH}^{2}\)
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