Which would be the best reagent to use to determine whether an unknown substance was 2-methylpropan-1-ol or 2-methylpropan-2-ol?
- Bromine water
- Potassium nitrate solution
- Sodium carbonate solution
- Acidified potassium permanganate solution
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Which would be the best reagent to use to determine whether an unknown substance was 2-methylpropan-1-ol or 2-methylpropan-2-ol?
\(D\)
→ Can use an oxidation reaction to determine the unknown substance.
→ 2-methylpropan-1-ol is a primary alcohol whereas 2-methylpropan-2-ol is a tertiary alcohol.
→ Hence when undergoing oxidation with acidified potassium permanganate solution, the solution containing the primary alcohol will oxidise and experience a colour change from purple to colourless. The tertiary alcohol will not undergo oxidation.
\(\Rightarrow D\)
The flow chart shows reactions involving five different organic compounds, | to |
Draw the structure of each compound | to | in the corresponding space provided. (5 marks) |
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A bottle labelled 'propanol' contains one of two isomers of propanol.
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a. Isomer 1:
Isomer 2:
b. Identifying isomers with \( \ce{^13C NMR} \) spectroscopy:
→ this can be used to identify the isomers in the bottle because they show a different number of signals which helps deduce the carbon environment.
→ Propan-1-ol contains 3 \( \ce{C}\) environments so it would have 3 peaks on a \( \ce{^13C NMR}\) spectrum whereas propan-2-ol only contains 2 \( \ce{C}\) environments (due to symmetry), so it would only have 2 signals on a \( \ce{^13C NMR}\) spectrum.
c.
a. Isomer 1:
Isomer 2:
b. Identifying isomers with \( \ce{^13C NMR} \) spectroscopy:
→ this can be used to identify the isomers in the bottle because they show a different number of signals which helps deduce the carbon environment.
→ Propan-1-ol contains 3 \( \ce{C}\) environments so it would have 3 peaks on a \( \ce{^13C NMR}\) spectrum whereas propan-2-ol only contains 2 \( \ce{C}\) environments (due to symmetry), so it would only have 2 signals on a \( \ce{^13C NMR}\) spectrum.
c.
A manufacturer requires that its product contains at least 85% v/v ethanol.
The concentration of ethanol in water can be determined by a back titration. Ethanol is first oxidised to ethanoic acid using an excess of acidified potassium dichromate solution.
\(\ce{3C2H5OH($aq$) + 2Cr2O7^2-($aq$) + 16H^+($aq$) ->3CH3COOH($aq$) + 4Cr^3+($aq$) + 11H2O($l$)}\)
The remaining dichromate ions are reacted with excess iodide ions to produce iodine \(\ce{(I2)}\)
\(\ce{Cr2O7^2-($aq$) + 14H^+($aq$) + 61^-($aq$) -> 2Cr^3+($aq$) + 7H2O($l$) + 3I2($aq$)}\)
The iodine produced is then titrated with sodium thiosulfate \(\ce{(Na2S2O3)}\).
\(\ce{I2($aq$) + 2S2O3^2-($aq$) -> 2I^-($aq$) + S4O6^2-($aq$)}\)
A 25.0 mL sample of the manufacturer's product was diluted with distilled water to 1.00 L. A 25.0 mL aliquot of the diluted solution was added to 20.0 mL of 0.500 mol L¯1 acidified potassium dichromate solution in a conical flask. Potassium iodide (5.0 g) was added and the solution titrated with 0.900 mol L¯1 sodium thiosulfate. This was repeated three times.
The following results were obtained.
The density of ethanol is 0.789 g mL¯1.
Does the sample meet the manufacturer's requirements? Support your answer with calculations. (7 marks)
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\( \text{V}_\text{avg}\ (\ce{Na2S2O3}) \) | `= (28.7 + 28.4 + 28.6) / 3` |
`= 28.5666… text{mL}` | |
`= 0.0285666… text{L}` |
→ The first titration is an outlier and so is excluded from the average.
`text{n(Na}_2 text{S}_2 text{O}_3text{)}=\ text{c} xx text{V}= 0.900 xx 0.0285666…= 0.02571 text{mol}`
\( \ce{n(S2O3^2-) = n(Na2S2O3) = 0.02571\ \text{mol}} \)
`text{I}_2 text{and S}_2 text{O}_3 ^(2-)\ text{are in a}\ 1 : 2\ text{ratio:}`
`text{n(I}_2text{)} = 1/2 xx text{n(S}_2 text{O}_3^( 2-) text{)}= 1/2 xx 0.02571= 0.012855\ text{mol}`
`text{Excess Cr}_2 text{O}_7^(\ \ 2-) text{and I}_2 text{are in}\ 1:3\ text{ratio:}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) excess}= 1/3 xx text{n(I}_2 text{)}= 1/3 xx 0.012855= 0.004285\ text{mol}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) initial}= text{c} xx text{V}= 0.500 xx 20/1000= 0.01\ text{mol}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) reacted with ethanol}`
`= text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) initial}-text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) excess}`
`= 0.01-0.004285`
`= 0.005715\ text{mol}`
`text{n(C}_2 text{H}_5 text{OH)}= 3/2 xx text{n(Cr}_2 text{O}_7^(\ \ 2-) text{)}= 3/2 xx 0.005715= 0.0085725\ text{mol}`
`text{m(C}_2 text{H}_5 text{OH)}= text{n} xx text{MM}=0.0085725 xx (2 xx 12.01 + 6 xx 1.008 + 16.00)= 0.3949\ text{g}`
→ Thus, 0.3949 g of ethanol is in a diluted 25 mL solution.
Find the mass of ethanol in the original solution:
`text{m(C}_2 text{H}_5 text{OH) original}= 0.3949… xx 1000/25= 15.796…\ text{g}`
`text{D}= text{m} / text{V}\ \ =>\ \ text{V}= text{m} / text{D}`
`text{V(C}_2 text{H}_5 text{OH)}= 15.796 / 0.789= 20.021\ text{mL}`
`text{% (C}_2text{H}_5text{OH)}= text{V(ethanol)} / text{V(sample)}= 20.021 / 25.0= 80.08… %\ text{v}//text{v}`
→ Therefore, the product doesn’t meet the manufacturer’s requirement as the concentration is less than 85%.
\( \text{V}_\text{avg}\ (\ce{Na2S2O3}) \) | `= (28.7 + 28.4 + 28.6) / 3` |
`= 28.5666… text{mL}` | |
`= 0.0285666… text{L}` |
→ The first titration is an outlier and so is excluded from the average.
`text{n(Na}_2 text{S}_2 text{O}_3text{)}=\ text{c} xx text{V}= 0.900 xx 0.0285666…= 0.02571 text{mol}`
\( \ce{n(S2O3^2-) = n(Na2S2O3) = 0.02571\ \text{mol}} \)
`text{I}_2 text{and S}_2 text{O}_3 ^(2-)\ text{are in a}\ 1 : 2\ text{ratio:}`
`text{n(I}_2text{)} = 1/2 xx text{n(S}_2 text{O}_3^( 2-) text{)}= 1/2 xx 0.02571= 0.012855\ text{mol}`
`text{Excess Cr}_2 text{O}_7^(\ \ 2-) text{and I}_2 text{are in}\ 1:3\ text{ratio:}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) excess}= 1/3 xx text{n(I}_2 text{)}= 1/3 xx 0.012855= 0.004285\ text{mol}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) initial}= text{c} xx text{V}= 0.500 xx 20/1000= 0.01\ text{mol}`
`text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) reacted with ethanol}`
`= text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) initial}-text{n(Cr}_2 text{O}_7^(\ \ 2-) text{) excess}`
`= 0.01-0.004285`
`= 0.005715\ text{mol}`
`text{n(C}_2 text{H}_5 text{OH)}= 3/2 xx text{n(Cr}_2 text{O}_7^(\ \ 2-) text{)}= 3/2 xx 0.005715= 0.0085725\ text{mol}`
`text{m(C}_2 text{H}_5 text{OH)}= text{n} xx text{MM}=0.0085725 xx (2 xx 12.01 + 6 xx 1.008 + 16.00)= 0.3949\ text{g}`
→ Thus, 0.3949 g of ethanol is in a diluted 25 mL solution.
Find the mass of ethanol in the original solution:
`text{m(C}_2 text{H}_5 text{OH) original}= 0.3949… xx 1000/25= 15.796…\ text{g}`
`text{D}= text{m} / text{V}\ \ =>\ \ text{V}= text{m} / text{D}`
`text{V(C}_2 text{H}_5 text{OH)}= 15.796 / 0.789= 20.021\ text{mL}`
`text{% (C}_2text{H}_5text{OH)}= text{V(ethanol)} / text{V(sample)}= 20.021 / 25.0= 80.08… %\ text{v}//text{v}`
→ Therefore, the product doesn’t meet the manufacturer’s requirement as the concentration is less than 85%.
A sequence of chemical reactions, starting with 2-methylprop-1-ene, is shown in the flow chart.
a. Compound A:
Compound B:
Compound C:
Compound D:
b. Reasons for reflux technique:
→ Reflux heats the reaction mixture which increases the average kinetic energy, and thus increases the reaction rate.
→ Heating causes the volatile substances to form vapour molecules. Refluxing uses a condenser to cool the vapour molecules into liquids, and thus retains the substances.
a. Compound A:
Compound B:
Compound C:
Compound D:
b. Reasons for reflux technique:
→ Reflux heats the reaction mixture which increases the average kinetic energy, and thus increases the reaction rate.
→ Heating causes the volatile substances to form vapour molecules. Refluxing uses a condenser to cool the vapour molecules into liquids, and thus retains the substances.
A chemist synthesises a substance using the following pathway.
\[\ce{ X ->[{hydration}] {Y} ->[{oxidation}] Z}\]
What are compounds `text{X, Y, Z}` ?
`C`
By elimination:
→ Hydration reaction is an addition reaction that can only occur on alkenes, thus `X` = prop-1-ene (eliminate A and B)
→ `Y` = propan-2-ol
→ The oxidation of secondary alcohol creates a ketone, thus `Z` = propanone
`=> C`