This physics problem tests your understanding of fundamental physical laws and their applications. The step-by-step solution below breaks down the problem using relevant equations and physical reasoning.

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a) i) A: Beryllium has a higher first ionization energy (IE) than lithium. Beryllium has a higher nuclear charge than lithium, and its valence electrons are in the same principal energy level (n=2). The increased nuclear charge pulls the electrons closer, requiring more energy to remove the first electron. Additionally, beryllium has a filled 2s subshell, which is more stable.
B: The first ionization energy of boron is less than that of beryllium. Beryllium has a filled 2s subshell (), which is very stable. Boron has its outermost electron in a 2p orbital (). The 2p electron in boron is at a slightly higher energy level and experiences more shielding from the 2s electrons, making it easier to remove than a 2s electron from beryllium.
ii) Step 1: Determine the common hydride formula for each element based on its group and typical valency. • Lithium (Group 1): Forms • Beryllium (Group 2): Forms • Boron (Group 13): Forms (often dimerizes to ) • Carbon (Group 14): Forms • Nitrogen (Group 15): Forms • Oxygen (Group 16): Forms • Fluorine (Group 17): Forms • Neon (Group 18): Does not typically form hydrides.
| Element | Li | Be | B | C | N | O | F | Ne | | :------ | :-- | :--- | :--- | :--- | :--- | :---- | :-- | :-- | | Hydride | | | | | | | | None |
iii) Step 1: Identify the hydrides that are neutral. • (methane) is a neutral hydride. • (borane) is also considered neutral, though it is electron-deficient and often dimerizes.
The two elements that form neutral hydrides are Carbon and Boron.
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a) i) A: Beryllium has a higher first ionization energy (IE) than lithium. Beryllium has a higher nuclear charge than lithium, and its valence electrons are in the same principal energy level (n=2).
This physics problem tests your understanding of fundamental physical laws and their applications. The step-by-step solution below breaks down the problem using relevant equations and physical reasoning.