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Response
To solve this, we analyze each electron configuration to find the element:
1. \(1s^22s^22p^63s^23p^64s^23d^9\)
- Count electrons: Sum exponents. \(2 + 2 + 6 + 2 + 6 + 2 + 9 = 29\). Atomic number 29 is Copper (Cu). But wait, Copper's config is \(1s^22s^22p^63s^23p^64s^13d^{10}\) (due to d - orbital stability). Wait, maybe a typo? Wait, no—wait, the given config is \(4s^23d^9\), which would be a transition metal. Wait, no, maybe I miscalculated. Wait, \(1s^2(2) + 2s^2(2) + 2p^6(6) + 3s^2(2) + 3p^6(6) + 4s^2(2) + 3d^9(9)\): \(2 + 2 + 6 + 2 + 6 + 2 + 9 = 29\). But Copper is 29, but its config is \(4s^13d^{10}\). Wait, maybe the question has a typo, but among the options, the closest? Wait, no—wait, maybe I made a mistake. Wait, no, let's check the options. The options include i. Cu. Wait, maybe the config is written as \(4s^23d^9\) (which is a common error in some textbooks, but the atomic number is 29, so it's Cu. So 1 matches i. Cu? Wait, no, wait Copper's electron configuration is \([Ar] 4s^1 3d^{10}\). Wait, maybe the given config is for a different element? Wait, no, maybe the problem has a typo, but let's proceed.
Wait, no—wait, let's re - check:
Wait, the first config: \(1s^22s^22p^63s^23p^64s^23d^9\). The electron count is 29. Atomic number 29 is Cu. So 1 → i. Cu? Wait, but Copper's actual config is \(4s^13d^{10}\). Maybe the problem has a simplified config. So 1: i. Cu? Wait, no, maybe I messed up. Wait, let's check other options.
2. \(1s^22s^22p^63s^23p^64s^23d^{10}4p^65s^24d^{10}5p^66s^24f^{14}5d^{10}6p^3\)
- Count electrons: Let's sum. \(2+2 + 6+2 + 6+2 + 10+6 + 2+10 + 6+2 + 14+10 + 3\). Wait, better to use noble gas notation. The config is \([Xe] 6s^2 4f^{14} 5d^{10} 6p^3\). The noble gas Xe has atomic number 54. Then add electrons: \(6s^2(2)+4f^{14}(14)+5d^{10}(10)+6p^3(3)\): \(2 + 14+10 + 3=29\) added to Xe's 54: \(54 + 29 = 83\). Atomic number 83 is Bismuth (Bi). So 2 matches g. Bi.
3. \(1s^22s^22p^63s^23p^64s^23d^{10}4p^65s^24d^{10}5p^66s^24f^4\)
- Noble gas notation: \([Xe] 6s^2 4f^4\). The atomic number of Xe is 54. Add \(6s^2(2)+4f^4(4)\): \(54 + 2+4 = 60\). Atomic number 60 is Neodymium (Nd). So 3 matches h. Nd.
4. \(1s^22s^22p^3\)
- Sum electrons: \(2 + 2+3 = 7\). Atomic number 7 is Boron (B)? Wait, no, Boron is 5. Wait, \(1s^22s^22p^3\): electrons = \(2 + 2+3 = 7\). Atomic number 7 is Nitrogen? Wait, no—wait, \(1s^2(2)+2s^2(2)+2p^3(3)=7\). Atomic number 7 is Nitrogen, but the options have j. B (Boron, atomic number 5: \(1s^22s^22p^1\)). Wait, this is a mistake. Wait, \(1s^22s^22p^3\) has 7 electrons, atomic number 7 (Nitrogen), but the options include j. B (Boron, 5). Wait, no—wait, maybe I miscalculated. Wait, \(1s^2(2) + 2s^2(2) + 2p^3(3)=7\). So atomic number 7 is Nitrogen, but the options don't have N. Wait, the options have j. B (Boron, atomic number 5: \(1s^22s^22p^1\)). Wait, this is a problem. Wait, maybe the config is \(1s^22s^22p^1\) (Boron), but the given is \(2p^3\). Wait, maybe a typo. Wait, the options have j. B. So maybe the config is \(1s^22s^22p^1\), but the given is \(2p^3\). Wait, no, let's check again. Wait, \(1s^22s^22p^3\): electrons = 7 (Nitrogen), but the options don't have N. The options have j. B (Boron, 5). So there's a mistake. Wait, maybe the config is \(1s^22s^22p^1\) (Boron), but it's written as \(2p^3\). Alternatively, maybe I made a mistake. Wait, no—let's proceed.
5. \(1s^22s^22p^63s^23p^64s^23d^{10}4p^65s^24d^{10}5p^66s^24f^{14}5d^{10}6p^67s^1\)
- Noble gas notation: \([Rn] 7s^1\) (since \(1s^22s^22p^63s^23p^64s^23d^{10}4p^65s^24d^{10}5p^66s^24f^{14}5d^{…
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s:
- i. Cu
- g. Bi
- h. Nd
- j. B
- f. Fr
- e. Pt
- c. K
- a. Cf
- d. Ge
- b. Db