Multiple choice · 16
Q1Boyle's law states that, at constant temperature:
- AV ∝ T
- BP ∝ 1/V
- CP ∝ T
- DPV ∝ T
Show answer
Correct answer: B — P ∝ 1/V
Pressure is inversely proportional to volume at fixed temperature — squeeze the gas and pressure rises.
Q2In PV = nRT, the temperature T must be in:
- A°C
- Bkelvin
- C°F
- Dany unit
Show answer
Correct answer: B — kelvin
The gas laws use absolute temperature; kelvin (K = °C + 273) is required.
Q3A gas at constant pressure is heated from 300 K to 600 K. Its volume:
- Ahalves
- Bdoubles
- Cstays the same
- Dquadruples
Show answer
Correct answer: B — doubles
V ∝ T at constant pressure (Charles), so doubling the absolute temperature doubles the volume.
Q4Which is an assumption of kinetic molecular theory?
- AParticles attract strongly
- BCollisions are elastic (no energy lost)
- CParticles fill all space
- DTemperature has no effect
Show answer
Correct answer: B — Collisions are elastic (no energy lost)
Ideal-gas particles collide elastically, have negligible volume and no intermolecular forces, with KE ∝ temperature.
Q5Real gases deviate most from ideal behaviour at:
- Ahigh temperature, low pressure
- Bhigh pressure, low temperature
- Cstandard conditions
- Dany conditions equally
Show answer
Correct answer: B — high pressure, low temperature
When compressed and cold, particle volume and attractions become significant, breaking the ideal assumptions.
Q6Using PV = nRT, if you know P, V and T you can find:
- Anothing else
- Bthe number of moles of gas
- Cthe colour of the gas
- Dthe bond energy
Show answer
Correct answer: B — the number of moles of gas
Rearranging gives n = PV/RT — and from moles you can get mass or molar mass.
Q7A container holds nitrogen at 60 kPa and oxygen at 20 kPa. The total pressure is:
- A40 kPa
- B60 kPa
- C80 kPa
- D1200 kPa
Show answer
Correct answer: C — 80 kPa
By Dalton's law the total pressure is the sum of the partial pressures: 60 + 20 = 80 kPa.
Q8Gas X has four times the molar mass of gas Y. Compared with Y, gas X diffuses:
- Atwice as fast
- Bhalf as fast
- Cfour times as fast
- Dat the same rate
Show answer
Correct answer: B — half as fast
Rate ∝ 1/√M; √4 = 2, so X diffuses at half the rate of Y.
Q9The strongest type of intermolecular force is:
- ALondon dispersion
- Bdipole–dipole
- Chydrogen bonding
- Dcovalent bonding
Show answer
Correct answer: C — hydrogen bonding
Hydrogen bonding (H to N, O or F) is the strongest intermolecular force; covalent bonding is intramolecular, not between molecules.
Q10Hydrogen bonding occurs when hydrogen is bonded to:
- Acarbon
- Bany non-metal
- CN, O or F
- Da metal
Show answer
Correct answer: C — N, O or F
Only the small, highly electronegative N, O and F make hydrogen bonding possible.
Q11Boiling a molecular liquid requires overcoming its:
- Acovalent bonds
- Bintermolecular forces
- Cnuclear forces
- Dionic lattice
Show answer
Correct answer: B — intermolecular forces
Boiling separates molecules, so only the intermolecular forces are broken — the covalent bonds within molecules survive.
Q12Water boils far higher than methane of similar mass because water:
- Ais heavier
- Bhydrogen-bonds
- Cis ionic
- Dhas weaker forces
Show answer
Correct answer: B — hydrogen-bonds
Water's hydrogen bonds are much stronger than methane's dispersion forces, so it needs far more energy to boil.
Q13A very hard solid with a very high melting point that does not conduct is most likely:
- Amolecular
- Bmetallic
- Ccovalent network
- Dionic
Show answer
Correct answer: C — covalent network
A covalent network (diamond, quartz) is a giant lattice of covalent bonds — extremely hard and high-melting, and usually non-conducting.
Q14A crystalline solid differs from an amorphous one in that it:
- Ahas no structure
- Bmelts sharply at one temperature
- Cis always a metal
- Dcannot conduct
Show answer
Correct answer: B — melts sharply at one temperature
A regular lattice gives a sharp melting point; amorphous solids soften over a range.
Q15Hydrogen bonding can occur in:
- ACH₄
- BH₂O
- CCO₂
- DCl₂
Show answer
Correct answer: B — H₂O
Water has H bonded to O (a small, electronegative atom), so it hydrogen-bonds; the others cannot.
Q16A liquid boils when its vapour pressure:
- Areaches zero
- Bequals the external pressure
- Cexceeds the critical pressure
- Dis halved
Show answer
Correct answer: B — equals the external pressure
Boiling begins when the vapour pressure equals the surrounding atmospheric pressure.
Exam-style questions · 12
Q1[2 marks]
State Boyle's law and give its equation.
Answer
At constant temperature, the volume of a fixed mass of gas is inversely proportional to its pressure: PV = constant (P₁V₁ = P₂V₂).
Q2[3 marks]
A gas occupies 500 cm³ at a pressure of 100 kPa. Calculate its volume at 250 kPa, at constant temperature.
Answer
P₁V₁ = P₂V₂ → 100 × 500 = 250 × V₂ → V₂ = 50000 ÷ 250 = 200 cm³.
Q3[2 marks]
State the assumptions of the ideal gas model (any two).
Answer
Gas particles have negligible volume; there are no forces between them; collisions are perfectly elastic; they move randomly (any two).
Q4[6 marks]
The ideal gas equation is PV = nRT (R = 8.31 J K⁻¹ mol⁻¹).
- State what each symbol represents. [2]
- Calculate the volume occupied by 0.50 mol of an ideal gas at 300 K and a pressure of 100 000 Pa. [3]
- State one condition under which a real gas behaves most like an ideal gas. [1]
Mark scheme
- P = pressure, V = volume, n = number of moles[1]
- R = gas constant, T = temperature in kelvin[1]
- V = nRT ÷ P = (0.50 × 8.31 × 300) ÷ 100000[1]
- = 1246.5 ÷ 100000[1]
- V = 0.0125 m³ (12.5 dm³)[1]
- Low pressure (and/or high temperature)[1]
P,V,n,R,T defined; V ≈ 0.0125 m³; ideal behaviour at low pressure / high temperature.
Q5[2 marks]
A gas mixture contains 0.25 mol of helium and 0.75 mol of argon at a total pressure of 200 kPa. Calculate the partial pressure of helium.
Answer
Mole fraction of He = 0.25 ÷ (0.25 + 0.75) = 0.25. Partial pressure = 0.25 × 200 = 50 kPa.
Q6[5 marks]
This question is about gases and their behaviour.
- State Graham's law of diffusion. [1]
- Oxygen (M = 32) and hydrogen (M = 2) diffuse from the same point. Calculate how many times faster hydrogen diffuses. [2]
- Explain why real gases deviate most from ideal behaviour at high pressure and low temperature. [2]
Mark scheme
- Rate of diffusion is inversely proportional to the square root of the molar mass[1]
- rate(H₂)/rate(O₂) = √(32/2) = √16[1]
- = 4 times faster[1]
- At high pressure the molecules are close, so their own volume and the forces between them matter[1]
- at low temperature they move slowly, so intermolecular attractions have a bigger effect — both break the ideal assumptions[1]
Graham's law: rate ∝ 1/√M; hydrogen diffuses 4× faster; real gases deviate at high P/low T where molecular volume and intermolecular forces matter.
Q7[2 marks]
Explain, in terms of intermolecular forces, why water has a much higher boiling point than expected for its size.
Answer
Water molecules form hydrogen bonds, which are relatively strong intermolecular forces requiring extra energy to overcome, raising the boiling point.
Q8[2 marks]
Distinguish between a crystalline solid and an amorphous solid.
Answer
A crystalline solid has a regular, ordered arrangement of particles (e.g. NaCl); an amorphous solid has a random, disordered arrangement (e.g. glass).
Q9[3 marks]
Name the three types of intermolecular force and rank them from weakest to strongest.
Answer
Van der Waals (London dispersion) forces are weakest, then permanent dipole–dipole forces, then hydrogen bonding is strongest.
Q10[6 marks]
The boiling points of the hydrides of Group VI increase from H₂S to H₂Te, but water (H₂O) has an anomalously high boiling point.
- Explain why boiling point increases from H₂S to H₂Te. [2]
- Explain why water's boiling point is much higher than this trend predicts. [2]
- State which type of intermolecular force is present in all four hydrides. [2]
Mark scheme
- The number of electrons increases down the group[1]
- so van der Waals forces get stronger, raising the boiling point[1]
- Water molecules form hydrogen bonds[1]
- which are much stronger than the van der Waals forces in the others, needing more energy[1]
- Van der Waals (London dispersion) forces[1]
- are present in all molecules / all four hydrides[1]
Bigger molecules → stronger van der Waals forces (H₂S→H₂Te); water is anomalous due to hydrogen bonding; van der Waals forces are present in all.
Q11[2 marks]
Explain, in terms of intermolecular forces, why water (Mr 18) boils at a much higher temperature than methane (Mr 16).
Answer
Water molecules form hydrogen bonds (H bonded to O), which are strong intermolecular forces; methane has only weak van der Waals forces. Far more energy is needed to overcome water's hydrogen bonds, so it boils much higher.
Q12[6 marks]
Water shows several unusual physical properties.
- Explain why ice is less dense than liquid water. [3]
- Explain why the boiling point of water decreases at high altitude. [3]
Mark scheme
- In ice, hydrogen bonds hold the molecules in a regular open lattice[1]
- with more empty space between molecules than in the liquid[1]
- so a given mass takes up more volume — lower density — and ice floats[1]
- A liquid boils when its vapour pressure equals the external pressure[1]
- at altitude the atmospheric pressure is lower[1]
- so a lower temperature is enough for the vapour pressure to match it[1]
Ice floats because hydrogen bonds form an open lattice with extra empty space; water boils lower at altitude because the lower air pressure is matched at a lower vapour pressure.