U4.6 · Introduction to TitrationPractice · 滴定入门
Lessons covered:U4.2 Net Ionic EquationsU4.6 Introduction to TitrationU4.8 Introduction to Acid-Base ReactionsU4.9 Oxidation-Reduction (Redox) Reactions
- 1Numeric
A NaOH solution is standardized with potassium hydrogen phthalate (KHP, , a monoprotic acid, 204.22 g/mol): 0.5105 g of KHP is dissolved in water and needs 24.65 mL of the NaOH to reach the end point. What is the molarity of the NaOH?
MExplanationKHP and NaOH react 1 : 1. n(KHP) = 0.5105 ÷ 204.22 = 0.002500 mol = n(NaOH), so [NaOH] = 0.002500 ÷ 0.02465 = 0.1014 M. All the data have 4 significant figures.
Review: U4.6 Introduction to Titration
- 2Numeric
A 25.00-mL sample of solution is titrated with 0.1000 M HCl; complete reaction ( ) takes 30.40 mL. What is the molarity of the ?
MExplanationn(HCl) = 0.1000 × 0.03040 = 0.003040 mol. and HCl react 1 : 2, so n() = 0.001520 mol and the molarity is 0.001520 ÷ 0.02500 = 0.06080 M. Ignoring the 1 : 2 ratio gives 0.1216 M.
Review: U4.6 Introduction to Titration
- 3Multiple choice
When hydrochloric acid is titrated with NaOH solution, which statement is always true at the equivalence point?
ExplanationThe equivalence point is where the reactants have combined exactly in the ratio of the equation: HCl and NaOH react 1 : 1, so the moles of NaOH added equal the moles of HCl. Equal volumes hold only when the concentrations are equal; the color change marks the end point, which a good indicator puts close to, but not necessarily exactly at, the equivalence point; and titrating a weak acid gives a pH above 7 at equivalence.
Review: U4.6 Introduction to Titration
- 4Multiple choice
To find the concentration of an acid, a student rinses a pipet with distilled water and, without rinsing it with the acid, uses it to transfer 25.00 mL of the acid for titration. How does this affect the calculated concentration of the acid?
ExplanationWater left inside the pipet dilutes the acid drawn in, so the 25.00 mL delivered holds fewer moles of acid than it should. Less base is needed, and dividing by 25.00 mL as usual gives a concentration that is too low. If the acid is diluted to 0.95 of its strength, the result is about 5% low. The volume is indeed 25.00 mL, but it contains less acid.
Review: U4.6 Introduction to Titration
- 5Numeric
A 25.00-mL sample of acidified solution is titrated with 0.02000 M ( ), reaching the end point after 18.40 mL. What is ?
MExplanationn() = 0.02000 × 0.01840 = 3.680 × 10−4 mol. Each gains 5 electrons and each loses 1, so they react 1 : 5: n() = 0.001840 mol, and = 0.001840 ÷ 0.02500 = 0.07360 M. is purple, so the first lasting pink color marks the end point without any added indicator.
Review: U4.6 Introduction to TitrationU4.9 Oxidation-Reduction (Redox) Reactions
- 6Multiple choice
25.0 mL of solution is titrated with 0.100 M while the conductivity is measured. Why is the conductivity almost zero at 12.5 mL?
ExplanationThe net ionic equation is Ba²⁺ + 2OH⁻ + 2H⁺ + SO₄²⁻ → BaSO₄(s) + 2H₂O. At first the solution holds Ba²⁺ and OH⁻ (about 26 mS/cm); as acid is added they are removed as precipitate and water, so the conductivity falls in a straight line. At the equivalence point (0.0500 × 25.0 = 0.100 × 12.5 mmol) almost no free ions remain. After that the extra H⁺ and SO₄²⁻ stay in solution and the conductivity rises again. NaCl solution is neutral yet conducts well, so “neutral means nonconducting” is wrong.
Review: U4.6 Introduction to TitrationU4.2 Net Ionic Equations
- 7Multiple choice
20.0 mL of hydrochloric acid is titrated with 0.100 M , giving the titration curve below. What is the concentration of the HCl?
ExplanationThe equivalence point is in the middle of the steep rise: about 16.0 mL (pH 7 for a strong acid with a strong base). n(NaOH) = 0.100 × 0.0160 = 1.60 × 10⁻³ mol = n(HCl), so [HCl] = 1.60 × 10⁻³ ÷ 0.0200 L = 0.0800 M. Choosing 0.125 M flips the volume ratio (0.100 × 20.0 ÷ 16.0).
Review: U4.6 Introduction to TitrationU4.8 Introduction to Acid-Base Reactions
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