QUESTION IMAGE
Question
orbital diagrams and electron configurations 1 chem
complete these in your notebook!
for each neutral element and charged ion below:
- draw an orbital diagram, the orbital lines and arrows
- write the electron configuration, or “manager’s code”
- for cations with (+) charge, take away electrons from the outermost shell, or “boarding house floor”.
- for anions with (-) charge, add electrons to the outermost shell, or “boarding house floor”.
- p
- p³⁻
- k
- k¹⁺
- br
- br¹⁻
- fe
- fe²⁺
- s
- s²⁻
Step1: Analyze the problem for P (Phosphorus)
Phosphorus has an atomic number of 15, so it has 15 electrons. The electron configuration follows the Aufbau principle, Pauli exclusion principle, and Hund's rule. The orbital filling order is \(1s\), \(2s\), \(2p\), \(3s\), \(3p\).
- \(1s\) can hold 2 electrons: \(1s^2\)
- \(2s\) can hold 2 electrons: \(2s^2\)
- \(2p\) can hold 6 electrons: \(2p^6\)
- \(3s\) can hold 2 electrons: \(3s^2\)
- \(3p\) has 3 electrons (since \(2 + 2+ 6 + 2 + 3=15\)): \(3p^3\)
Orbital diagram:
- \(1s\): \(\uparrow\downarrow\)
- \(2s\): \(\uparrow\downarrow\)
- \(2p\): \(\uparrow\downarrow\) \(\uparrow\downarrow\) \(\uparrow\downarrow\)
- \(3s\): \(\uparrow\downarrow\)
- \(3p\): \(\uparrow\) \(\uparrow\) \(\uparrow\)
Step2: Analyze \(P^{3-}\) (Phosphide ion)
A \(3-\) charge means we add 3 electrons to P. So total electrons are \(15 + 3=18\).
Electron configuration:
- \(1s^2\), \(2s^2\), \(2p^6\), \(3s^2\), \(3p^6\) (since \(3p\) now has \(3 + 3 = 6\) electrons)
Orbital diagram for \(3p\) will be \(\uparrow\downarrow\) \(\uparrow\downarrow\) \(\uparrow\downarrow\) (filled \(3p\) orbitals), others same as P up to \(3s\).
Step3: Analyze K (Potassium)
Atomic number 19, 19 electrons. Orbital filling:
- \(1s^2\), \(2s^2\), \(2p^6\), \(3s^2\), \(3p^6\), \(4s^1\) (since 4s fills before 3d, and \(2+2 + 6+2 + 6+1=19\))
Orbital diagram:
- \(1s\): \(\uparrow\downarrow\)
- \(2s\): \(\uparrow\downarrow\)
- \(2p\): \(\uparrow\downarrow\) \(\uparrow\downarrow\) \(\uparrow\downarrow\)
- \(3s\): \(\uparrow\downarrow\)
- \(3p\): \(\uparrow\downarrow\) \(\uparrow\downarrow\) \(\uparrow\downarrow\)
- \(4s\): \(\uparrow\)
Step4: Analyze \(K^{2+}\) (Potassium ion with +2 charge)
Lose 2 electrons from the outermost shell (4s first, then 3p? Wait, no: for cations, we remove from outermost shell. K's outermost is 4s. So remove 2 electrons from 4s? Wait, K has electron config \(1s^22s^22p^63s^23p^64s^1\). Losing 2 electrons: first lose 1 from 4s (becomes \(K^+\): \(1s^2...3p^6\)), then lose another from 3p? Wait, no, the rule says "take away electrons from the outermost shell, or 'boarding house floor'". The outermost shell for K is n=4 (4s). But 4s has 1 electron. So to lose 2 electrons, we lose 1 from 4s and 1 from 3p? Wait, maybe the problem has a typo, but following the rule: outermost shell is the highest n. For K, n=4 (4s). But 4s has 1 electron. So losing 2 electrons: first 4s (1 electron), then 3p (which is n=3, but maybe the rule is simplified. Alternatively, maybe the problem meant \(K^+\) (1+), but for \(K^{2+}\), total electrons \(19 - 2 = 17\). Electron config: \(1s^22s^22p^63s^23p^5\) (since we remove 2 electrons: 1 from 4s, 1 from 3p? Wait, no, correct way: electron removal from highest energy level first. The electron configuration of K is \([Ar]4s^1\) (Ar is \(1s^22s^22p^63s^23p^6\)). Removing 2 electrons: first remove \(4s^1\) (now \(4s^0\)), then remove one from \(3p^6\) (becomes \(3p^5\)). So config is \(1s^22s^22p^63s^23p^5\).
Step5: Analyze Br (Bromine)
Atomic number 35, 35 electrons. Electron config: \([Ar]3d^{10}4s^24p^5\) (since after \(3p^6\), we fill \(4s\), then \(3d\) (10 electrons), then \(4p\) (5 electrons: \(2 + 10+ 5=35\) (wait, \(1s^22s^22p^63s^23p^64s^23d^{10}4p^5\))
Orbital diagram: \(1s\) filled, \(2s\) filled, \(2p\) filled, \(3s\) filled, \(3p\) filled, \(4s\) \(\uparrow\downarrow\), \(3d\) (10 electrons: 5 orbitals, each \(\uparrow\downarrow\)), \(4p\): \(\uparrow\downarrow\) \(\uparrow\downarrow\) \(\uparrow\)
Step6: Analyze \(Br^-\) (Bromide ion)
\(1-\) charge, add 1 el…
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The solutions involve drawing orbital diagrams and writing electron configurations as analyzed above for each species (P, \(P^{3-}\), K, \(K^{2+}\), Br, \(Br^-\), Fe, \(Fe^{2+}\), S, \(S^{2-}\)) following the rules of electron filling (Aufbau, Pauli, Hund) and ion charge effects (adding/removing electrons from outermost shell). For example, electron configuration of P is \(1s^22s^22p^63s^23p^3\), \(P^{3-}\) is \(1s^22s^22p^63s^23p^6\), K is \(1s^22s^22p^63s^23p^64s^1\), etc., with corresponding orbital diagrams showing electron spins and orbital filling.