Oxidation states and oxides
Two elements sit almost next to each other in Period 3: sodium and sulphur. Drop either into oxygen and you get an oxide — yet one, , dissolves in water to turn litmus blue, while the other, , dissolves to turn it red. Nothing about this is random. It falls straight out of how many electrons each atom is willing to give up or grab, a number fixed the moment you know an element's group. That number has two closely related names — valence and oxidation state — and both march in a predictable rhythm across a period and down a group, the same rhythm you have already met in ionisation enthalpy and electronegativity. This article compresses that rhythm into one usable rule: how to read an element's typical maximum oxidation state straight off its group number, and how that single number decides whether its oxide will behave as a base, an acid, or something in between.
An element's maximum oxidation state tracks its valence-electron count (roughly the group number for Groups 1–2 and –), and this single number, through the metallic-to-non-metallic trend across a period, decides whether the element's oxide is basic, acidic, or amphoteric.
The core idea
Valence electrons set the ceiling. For a main-group element, the classical valence (combining capacity) is tied directly to how many electrons sit in the outermost shell. Groups 1, 2 and 13 contribute 1, 2 and 3 valence electrons respectively — read straight off the group number. Groups 14–18 are counted the other way, toward completing an octet:
where: group number is the standard 1–18 IUPAC group, and the formula applies only to Groups 14–18 (Group 16, for instance, gives , matching oxygen's familiar valence of 2).
Oxidation state formalises this as a charge. It is the charge an atom would carry if every bond to it were treated as fully ionic, assigned by the standard bookkeeping rules — elements are 0, oxygen is usually , hydrogen is usually , and the charges in a species must sum to its overall charge. The full machinery of assigning oxidation numbers and using them to spot redox reactions belongs to the Redox Reactions unit; here the question is only the periodic pattern: what is the largest positive oxidation state an element typically reaches, and what does that number do to its oxide's chemistry.
The pattern across a period. The maximum positive oxidation state rises with the valence-electron count, climbing from in Group 1 to a peak near in Group 17 (as in ). Past that peak, Groups 16–18 increasingly favour negative oxidation states instead — for Group 16, for Group 17 — because completing the octet by gaining electrons becomes the cheaper option once so few electrons are missing.
The pattern in the oxides. Metals on the left of a period (Groups 1–2) lose electrons readily and form ionic, basic oxides, which neutralise acids to give a salt and water — is the standard example. Non-metals on the right (Groups 15–17) share or gain electrons and form covalent, acidic oxides, which react with bases — and are the standard examples. Elements straddling the metal/non-metal border form amphoteric oxides, reacting with both acids and bases; their detailed chemistry belongs to the sibling p-Block unit. Stitching this together: metallic character falls and non-metallic character rises across a period, while metallic character rises and non-metallic character falls down a group — exactly the /shielding trend already familiar from ionisation enthalpy and electronegativity, now read through the lens of oxide behaviour.
The goal is to predict, for any main-group element, the highest oxidation state it typically reaches in its highest oxide, using nothing but its group number and the octet rule — the same reasoning an exam question uses when it gives a group and asks for a formula like .
Step 1. Split the periodic table into two counting zones. For Groups 1, 2 and 13, the valence-electron count equals the group number itself (1, 2 and 3 electrons respectively) — these are simply the electrons sitting outside a filled shell, all of them available to be formally "lost."
Step 2. For Groups 14 through 18, count valence electrons the other way, as the number still needed to complete an eight-electron octet: valence electrons . Group 14 gives ; Group 15 gives counted this way, but chemically these elements more usefully report a maximum oxidation state equal to the total valence electrons available to lose, which for Groups 13–17 is simply the group number minus 10 (e.g. Group 15 has valence electrons, matching its familiar configuration).
Step 3. Take the maximum positive oxidation state to equal that valence-electron count, since the highest oxide is formed when every valence electron is formally donated to oxygen. Groups 13, 14, 15, 16 and 17 therefore give maximum oxidation states of , , , and respectively, tracing the rising diagonal seen in the figure.
Step 4. Check the result against the octet rule at the far right of the table. Once you reach Groups 16–17, an element needs only 2 or 1 more electrons to complete its octet, so gaining electrons (giving or ) becomes energetically cheaper than losing 6 or 7 — which is why these elements show both a high positive maximum (in oxides, with the very electronegative oxygen) and a common negative state (in hydrides and most other compounds), while elements on the left only ever show positive states. Result: maximum oxidation state group number for Groups 13–17, rising from to , with negative states becoming increasingly available alongside it from Group 16 onward.
Worked example
Question: An element Y shows a maximum oxidation state of in its highest oxide. Using only the periodic pattern (no descriptive group chemistry), identify Y's most likely group, write the general formula of its highest oxide, and state whether that oxide is expected to be basic or acidic.
Step 1. Apply the Step 3 rule from the derivation: maximum oxidation state group number . Setting this equal to gives group number .
Step 2. Confirm this is consistent with valence-electron counting: Group 16 has valence electrons counted toward the octet, but electrons total available to lose, matching the configuration and the maximum exactly (this is the same logic already used for sulphur reaching in ).
Step 3. Write the general highest-oxide formula. With oxygen at its usual and Y at , charge balance requires the formula (one Y at balances three O at , since ).
Step 4. Predict the acid–base character. Group 16 lies on the right side of a period, where non-metallic character dominates and covalent, electron-sharing bonding is favoured over ionic bonding — so the oxide is expected to be acidic, not basic.
Step 5. State the final answer. Y most likely belongs to Group 16; its highest oxide has the general formula ; and that oxide is expected to be acidic, consistent with sulphur's own oxide , the real Group 16, Period 3 example.
Common traps
- Memorising individual oxide formulas instead of the pattern. The descriptive chemistry of specific oxides (their preparation, exact reactions) belongs to the sibling s-Block/p-Block units; here only the trend and the reasoning behind it are expected.
- Assuming a clean basic-left, acidic-right split with no exceptions. Amphoteric oxides sit at the metal/non-metal borderline and must be acknowledged, not ignored.
- Confusing oxidation state with valence. Oxidation state is a formal bookkeeping charge (occasionally fractional in complex cases, though not needed here); valence is the classical combining capacity. They often coincide numerically for simple oxides but are conceptually different ideas.
- Assuming maximum oxidation state keeps rising past Group 17. It peaks around ; Groups 16–18 increasingly favour negative oxidation states instead as the octet nears completion.
Ask the tutor: if predicting an oxide's basic, acidic, or amphoteric character from an element's group and period alone still feels shaky, ask the AI tutor to walk through a few more group-to-oxide examples with you.
Why does Group 15 show +5 as a maximum oxidation state when its valence, counted toward the octet, works out to 3
Both numbers are real, but they answer different questions. Counting toward the octet (18 minus group number) gives 3, the number of electrons Group 15 typically shares or gains in compounds like ammonia, where three bonds complete the octet. Counting the total valence electrons available to formally lose (group number minus 10) gives 5, which is what shows up when the element bonds to a very electronegative partner like oxygen and donates all five outer electrons, as in . The maximum oxidation state in the highest oxide uses the second count.
Does a higher maximum oxidation state always mean a more acidic oxide
Not directly by itself, but the two trends move together for a good reason: elements with high maximum oxidation states are the non-metals on the right of a period, and it is their non-metallic character — sharing electrons covalently rather than losing them ionically — that actually makes the oxide acidic. The high oxidation state and the acidic character are both consequences of the same underlying cause, the element's position on the metal-to-non-metal spectrum, rather than one directly causing the other.
How do I quickly tell if an oxide will be basic, acidic, or amphoteric without memorising every compound
Locate the element's group and period first. Elements clearly on the metal side (left of a period, lower down a group) almost always give basic oxides; elements clearly on the non-metal side (right of a period, higher up a group) almost always give acidic oxides. Elements sitting right at the metal/non-metal borderline — aluminium and a handful of others near the zig-zag divider on the periodic table — are the ones most likely to be amphoteric, and those specific cases are worth remembering individually since the general trend alone will not tell you.