RI 04 The Gaseous State (Ans to self-check)
Uploaded by blahblahblah03 Β· 30 June 2025
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Answers to Self-check Questions Q1 Q2 Q3 Q4 Q5 Q6 Q7 Q8 Q9 D B D B C D A B C Explanations to Self-check Questions 1 Concept: Manipulating pV = nRT to determine if the equations available are legitimate. Eqn 1: Manipulate ideal gas equation to contain the density term, ππ Since ππ = ππ ππ pV = nRT pV = οΏ½ ππ πποΏ½RT Rearrange to give ππ wh ich is ππ ππ p = οΏ½ ππ ππ οΏ½ π π π π ππ = πππ π π π ππ (option 1 is correct) Eqn 2: This is an incorrect expression of ideal gas equation which is pV = nRT, not MRT as shown in Eqn 2. (Option 2 is incorrect) Eqn 3: Manipulate ideal gas equation to contain the concentration term, c pV = nRT p = οΏ½ ππ πποΏ½ π π π π Since c = ππ ππ , the equation can be written as p = cRT (option 3 is incorrect). 2 Concept: Using pV = nRT to solve for Mr. Involves units conversion from ΒΊC to K and cm3 to m3. pV = nRT = ππ ππ π π π π β΄ M = πππ π π π ππ ππ = (0.200)(8.31)(30 + 273) (101 Γ 103)(96.0 Γ 10β6) = 52.0 g molβ1 β΄ Mr = 52.0 Ans: B Note: 1 cm 3 = 1 x 10β6 m3
3 Concept: Using pV = nRT to express the pressure exerted. Involves unit s conversion from ΒΊC to K and dm3 to m3. pV = nRT p = πππ π π π ππ = 1.6 Γ 10β3 Γ 8.31 Γ (273+273) 3.0 Γ 10β3 Ans: D Note: 1 dm3 = 1 x 10β3 m3 4 Concept: By conservation of mass p1V1 + p2V2 = pTVT (50)(10) + (100)(30) = pT Γ 40 pT = 87.5 kPa Or applying Boyleβs Law which states that p is inversely proportional to V for a fixed mass of gas under constant T For smaller spacecraft: p1V1 = p2V2 10 x 50 = p2 x 40 p2 = 12.5 kPa For bigger spacecraft: p3V3 = p4V4 30 x 100 = p4 x 40 p4 = 75 kPa pT = 12.5 + 75 = 87.5 kPa Ans: B 5 Concept: Refer to page 11 of notes At low pressure, the gas particles are very far apart and can be considered to have negligible volume compared to the volume of the container. In addition, the intermolecular attractive forces between the widely spaced gas molecules are negligible. At high temperature, the gas molecules possess sufficiently high kinetic energy to overcome the intermolecular attractive forces. Hence the intermolecular attractive forces can be considered negligible. Ans: C 6 Concept: Since mass and volume are fixed, ( ππ1 π π 1 = ππ2 π π 2 ) can be used to solve for T. Involves units conversion from ΒΊC to K.
ππ1 π π 1 = ππ2 π π 2 ππ 27 + 273 = 2ππ π π 2 β΄ T2 = (27 + 273) Γ 2 = 600 K Ans: D 7 Concept: The stronger the intermolecular attractive forces, the greater the deviation from ideal gas. From the given graph, C deviates from ideal gas behaviour more greatly than B. This implies that C has stronger intermolecular forces of attraction compared to B. B C A CH4 (non-polar) β’ Id-id interactions NH3 (polar) β’ Pd-pd and id-id interactions and hydrogen bonding β’ Greater deviation from ideal gas B HF (polar) β’ Pd-pd, id-id interactions and hydrogen bonding β’ Greater deviation from ideal ga
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