Standard difficulty · 20 questions · 40 marks · Time: 36 minutes
Show your working for Sections B and C. Answers are on the last page — try every question first!
Structure of Atom (Advanced) · AW-9S-AAT-2026-V1 · For parents — fold back or tear off before handing the sheet to your child.
| Q | Answer | Working |
|---|---|---|
| 1 | (a) Lyman series | a series is named by the lower level the electron falls to: n = 1 is Lyman |
| 2 | (d) 15,233 cm−1 | R(1/22 − 1/32) = 109,677 × 5/36 |
| 3 | (c) 36 | levels 1 to 9 are 9 levels; any two give a line: 9 × 8 ÷ 2 |
| 4 | (c) the neutral radiation in Chadwick's experiment | Chadwick's neutral particles were neutrons |
| 5 | (a) negatively charged | unlike charges attract |
| 6 | (d) 14 | neutrons = A − Z = 26 − 12 |
| 7 | (a) Eugen Goldstein | from the history of the subatomic particles |
| 8 | (c) A is true, but R is false. | A is true: the lower level is n = 2, which is the Balmer series. R is false. |
| 9 | 9,948 per cm | R(1/32 − 1/72) = 109,677 × 40/441 = 9,948.03 |
| 10 | Brackett | the lower level, n = 4, names the series |
| 11 | n = 4 | every Brackett line ends at n = 4 |
| 12 | (a) 18; (b) 22; (c) 18 | protons = electrons = Z; neutrons = 40 − 18 |
| 13 | 10 | the atom gains 2: 8 + 2 |
| 14 | 2 | Balmer lines end at n = 2 and can start at n = 3 to 4: 4 − 2 |
| 15 | 2.64 | (1/22 − 1/42) ÷ (1/32 − 1/52); R cancels |
| 16 | 3,808 per cm | n = 6 → 4: 109,677 × (1/42 − 1/62) |
| 17 | It suggested a neutral particle in the nucleus that adds mass. Chadwick found it in 1932: the neutron, with about the mass of a proton. Helium has 2 protons and 2 neutrons. | marking: each point in the model answer |
| 18 | (a) 21; (b) 4; (c) 4,617 per cm | (a) 7 × 6 ÷ 2; (b) from n = 4 … 7 down to n = 3; (c) 109,677 × (1/42 − 1/72) |
| 19 | (a) Brackett; (b) Paschen; (c) 9,948 per cm; (d) Yes | (a) lower level 4; (b) lower level 3; (c) 109,677 × (1/32 − 1/72); (d) (1/42 − 1/72) + (1/32 − 1/42) = 1/32 − 1/72, so energies add |
| 20 | (a) 6; (b) 6; (c) 8; (d) 6 | isotopes share Z = 6; neutrons = A − Z: 12 − 6 and 14 − 6 |