Video summary
Titik Didih Larutan Elektrolit | Kimia SMA | Tetty Afianti
Main summary
Key takeaways
Main ideas / concepts
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Boiling point elevation in electrolyte solutions (Class 12 / SMA Chemistry) The video explains how to calculate the increase in boiling point when an electrolyte dissolves in a solvent (water), and then how to compute the actual boiling point of the solution.
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Electrolyte solutions An electrolyte is defined as a solution that breaks down into ions:
- Positive ions (cations)
- Negative ions (anions) Examples mentioned: KBr, H₂SO₃, Na₃PO₄, Al₂(SO₄)₃.
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Counting ions (determining number of ions, n) A compound “contains” its ions based on its formula. Examples:
- KBr → 2 ions (K⁺ and Br⁻), so it’s treated as a binary electrolyte.
- H₂SO₃ → 3 ions (2 H⁺ + SO₃²⁻ interpreted as a total of 3 ions; the narration uses “two plus one totals three ions”).
- Na₃PO₄ → 4 ions (PO₄ counted as one unit, leading to a total of 3 + 1 = 4).
- Al₂(SO₄)₃ → 5 ions (2 + 3 = 5).
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Boiling point elevation formula (ΔTᵦ) The method uses:
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ΔTᵦ = Kᵦ × (mass-based expression) including ionization effects. The subtitles show it (as spoken):
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ΔTᵦ = Kᵦ × (g / Mᵣ) × 1000/P × (1 + (n − 1)α)
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Where:
- **ΔTᵦ** = increase in boiling point (**°C**)
- **Kᵦ** = boiling point elevation constant (**°C·kg/mol**, as typically used)
- **g** = mass of solute (**grams**)
- **Mᵣ** = relative molecular mass
- **P** = mass of solvent (**grams**)
- **n** = number of ions produced per formula unit
- **α (alpha)** = degree of ionization (often given as a percentage)
- Actual boiling point of solution
- Tᵦ(solution) = 100°C + ΔTᵦ (Using water’s boiling point as the base in the examples.)
Step-by-step methodology used in the examples
(Formulas and procedure are repeated across multiple example questions.)
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Identify the solute Example: NaOH, K₂SO₄, Na₂CO₃, MgCl₂, Al₂(SO₄)₃.
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Determine the number of ions, n Use the compound’s formula to count ions produced:
- Binary electrolytes: n = 2 (e.g., NaOH, KBr in the narration)
- Ternary/quaternary and higher: n = 3, 4, 5 depending on formula (as stated in subtitles)
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Determine Mᵣ (relative molecular mass) Compute from atomic masses given in the problem (as repeatedly done in the subtitles).
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Compute ΔTᵦ Use:
- ΔTᵦ = Kᵦ × (g / Mᵣ) × 1000/P × (1 + (n − 1)α)
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If the problem asks for the degree of ionization α
- Use: Tᵦ(solution) = 100 + ΔTᵦ
- Compute ΔTᵦ from the given boiling point.
- Rearrange the formula to solve for α (demonstrated in the last example).
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Compute final boiling point if needed
- Tᵦ(solution) = 100 + ΔTᵦ
Example questions covered (what each one solves)
Example 1: NaOH
- Given: 1.6 g NaOH in 500 g water
- Known: Kᵦ = 0.52
- Degree of ionization α assumed as 1 (if α isn’t given, take it as 1)
- Ion count: NaOH treated as n = 2
- Result:
- ΔTᵦ ≈ 0.08°C
- Tᵦ ≈ 100.08°C (shown in subtitles as 100.0 8°C)
Example 2: K₂SO₄
- Given: 1.74 g K₂SO₄ in 200 g water
- Known: Kᵦ = 0.502, α = 20% → 0.2
- Ion count:
- K₂SO₄ treated as n = 3
- Result:
- ΔTᵦ ≈ 0.036°C
- Tᵦ ≈ 100.36°C
Example 3: Find mass of Na₂CO₃
- Given: Mᵣ Na₂CO₃ = 106, 500 g water
- Given boiling point: 100.04°C
- Known: Kᵦ = 0.52, α = 0.23
- Ion count: Na₂CO₃ → n = 3
- Method: compute ΔTᵦ from boiling point, then solve for g
- Result:
- g ≈ 3.85 g Na₂CO₃
Example 4: Find mass of MgCl₂
- Given: MgCl₂ dissolved in 300 g water
- Boiling point: 100.6°C
- Known: Kᵦ = 0.502, α = 0.5
- Ion count: MgCl₂ → n = 3
- Result:
- g ≈ 16.4 g MgCl₂
Example 5: Find degree of ionization α for Al₂(SO₄)₃
- Given: Al₂(SO₄)₃ = 34.2 g, 1 liter water (1000 g)
- Boiling point: 100.094°C
- Known: Kᵦ = 0.5
- Ion count: Al₂(SO₄)₃ → n = 5 (2 from Al part and 3 from SO₄ part)
- Compute:
- ΔTᵦ = 100.094 − 100 = 0.094°C
- Substitute into the ΔTᵦ formula and rearrange to solve for α
- Result:
- α ≈ 20%
Speakers / sources featured
- Tetty Afianti (presenter/teacher, as indicated by the video title)
- No other clearly identifiable named speakers or sources are mentioned in the provided subtitles (though the subtitles refer to visiting a “chemistry blog”/blogspot for more practice without a specific author).