Ionization enthalpy trends
Energy required to remove electron from gaseous atom. Across period: increases. Down group: decreases. Anomalies: B<Be (s vs p removal); O<N (paired vs half-filled p).
-- NCERT Class 11 Chemistry, Ch. 3, p. 89Ionization enthalpy (IE₁) is the energy required to remove the most loosely bound electron from an isolated gaseous atom in its ground state. The general trend is straightforward: IE₁ increases across a period (rising nuclear charge, same shell) and decreases down a group (new shells, greater shielding). NCERT Class 11 Chemistry Chapter 3, page 89 states this directly.
The trap is in the word "increases." Students read it as monotonic increase — every element higher than the one before it across a period. That is wrong for Period 2, and NEET tests exactly this.
Two anomalies you must memorise:
Be (1s² 2s²) > B (1s² 2s² 2p¹). Beryllium's fully filled 2s² subshell is more stable than boron's single 2p¹ electron. Removing that lone p-electron from boron is easier, so IE₁(Be) > IE₁(B), breaking the left-to-right increase.
N (1s² 2s² 2p³) > O (1s² 2s² 2p⁴). Nitrogen's half-filled 2p³ configuration has exchange energy stabilisation. Oxygen has one electron paired in a 2p orbital; the inter-electronic repulsion in that pair makes it easier to remove, so IE₁(N) > IE₁(O).
These are not curiosities — they are the basis for a recurring NEET distractor pattern. When a question asks you to arrange Period 2 elements in order of IE₁, the wrong option almost always presents a smooth monotonic sequence. The correct answer shows the two dips: Li < B < Be and O < N.
For hydrogen-like (single-electron) species, IE is calculated exactly: IE = 13.6 × Z²/n² eV. This formula appears in comparison questions — e.g., "which has higher IE₁: He⁺ or Li²⁺?"
Watch-out: The anomalies are specific to first ionization enthalpy. Second and successive IEs follow different logic (removing electrons from increasingly positive ions). Don't extend the Be > B or N > O pattern to IE₂ without checking the electronic configuration of the resulting ion.
Select an option to see the explanation. Wrong answers show why your choice was tempting — and name the exact trap it exploits.
Ionization enthalpy of elements generally __________ across a period and __________ down a group.
Answer: C. Across a period, effective nuclear charge increases with same principal shell → IE increases. Down a group, new shells and greater shielding → IE decreases. (NCERT Class 11 Chemistry Chapter 3, page 89.)
Why A is wrong: A is wrong because IE decreases down a group due to increasing atomic size and shielding, not increases.
Why B is wrong: B is wrong because IE increases across a period (rising Zeff, same shell), not decreases.
Why D is wrong: D is wrong because IE increases across a period — the decrease applies only down a group.
Ionization enthalpy is defined as the energy required to remove an electron from:
Answer: A. The standard definition specifies an isolated gaseous atom in its ground state. (NCERT Class 11 Chemistry Chapter 3, page 89.)
Why B is wrong: B is wrong because the definition specifies the ground state, not an excited state — an excited electron is already partially removed energetically.
Why C is wrong: C is wrong because IE is defined for gaseous atoms, not solid-state atoms where lattice interactions complicate the measurement.
Why D is wrong: D is wrong because aqueous solution involves solvation energy contributions; IE is a gas-phase property of an isolated atom.
Which pair of elements demonstrates an anomaly in the expected trend of first ionization enthalpy across Period 2?
Answer: B. Be (2s²) has higher IE₁ than B (2s² 2p¹) because the fully filled s-subshell is more stable. This breaks the expected left-to-right increase. (NCERT Class 11 Chemistry Chapter 3, page 89.)
Why A is wrong: A is wrong because IE₁(Li) < IE₁(Be) follows the expected increasing trend — no anomaly between these two.
Why C is wrong: C is wrong because IE₁(C) < IE₁(N) is the expected increasing trend. The anomaly occurs between N and O, not C and N.
Why D is wrong: D is wrong because IE₁(F) < IE₁(Ne) follows the expected trend — noble gases have the highest IE in their period.
Among the elements B, C, N, O, and F, which has the lowest first ionization enthalpy?
Answer: A. Boron has configuration 2s² 2p¹. Its lone p-electron is easier to remove than the fully filled 2s² of Be, and it is the leftmost (lowest Zeff) among the listed elements. The IE₁ order is B (801) < C (1086) < O (1314) < N (1402) < F (1681 kJ/mol), making B the lowest. (Trap: students pick O because of the N > O anomaly, but O is still higher than B.)
Why B is wrong: B is wrong because although O has lower IE₁ than N (the N > O anomaly), O still has higher IE₁ than B. The anomaly makes O lower than expected, not the lowest overall. (Trap: IE anomaly Be > B and N > O.)
Why C is wrong: C is wrong because F, near the right end of Period 2 with high Zeff, has one of the highest IE₁ values — far higher than B.
Why D is wrong: D is wrong because N has half-filled 2p³ stability giving it higher IE₁ than both O and B.
IE₁(N) > IE₁(O) because:
Answer: D. Nitrogen's three unpaired electrons in 2p³ (half-filled) enjoy exchange energy stabilisation. Oxygen's 2p⁴ has one paired electron with inter-electronic repulsion, making that electron easier to remove. Hence IE₁(N) > IE₁(O). (NCERT Class 11 Chemistry Chapter 3, page 89.)
Why A is wrong: A is wrong because nitrogen actually has a lower nuclear charge (Z = 7) than oxygen (Z = 8). The anomaly is not explained by Zeff alone — it is the subshell stability (half-filled 2p³) that overrides the Zeff effect. (Trap: assuming IE correlates only with Z.)
Why B is wrong: B is wrong because having fewer electrons does not inherently make removal harder. The explanation lies in the specific stability of the half-filled 2p³ configuration, not electron count.
Why C is wrong: C is wrong because oxygen has a smaller atomic radius than nitrogen (higher Zeff across period contracts the electron cloud). The anomaly is due to subshell electronic configuration, not atomic size.
Using IE = 13.6 × Z²/n² eV, calculate the ionization energy of He⁺ (Z = 2, n = 1).
Answer: B. IE = 13.6 × (2)²/(1)² = 13.6 × 4 = 54.4 eV. He⁺ is a hydrogen-like species with one electron; the formula applies directly.
Why A is wrong: A is wrong because 13.6 eV is the IE of hydrogen (Z = 1, n = 1). For He⁺, Z = 2, so the Z² factor gives 4 × 13.6 = 54.4 eV. (Trap: forgetting to square Z.)
Why C is wrong: C is wrong because 27.2 = 13.6 × 2, which means Z was not squared. The formula requires Z², not Z. (Trap: using Z instead of Z².)
Why D is wrong: D is wrong because 6.8 = 13.6/2, which would correspond to n = √2 — not a valid quantum number. This likely arises from dividing by Z instead of multiplying by Z².
Arrange the following in order of increasing first ionization enthalpy: Li, Be, B, N, O.
Answer: A. The general trend is increasing IE₁ across Period 2, but with two anomalies: Be > B (fully filled 2s² stability) and N > O (half-filled 2p³ stability). The correct order: Li (lowest Zeff) < B (2p¹, lower than Be) < Be (2s² stable) < O (2p⁴, lower than N) < N (2p³ half-filled, highest among these five). Both anomalies must be applied simultaneously.
Why B is wrong: B is wrong because it places O < Be, but IE₁(O) > IE₁(Be). Oxygen, despite the N > O anomaly, still has higher Zeff and higher IE₁ than beryllium. (Trap: over-applying the N > O anomaly to push O too low.)
Why C is wrong: C is wrong because it places Be < B, which is the monotonic-increase error. Be (2s² fully filled) has higher IE₁ than B (2s² 2p¹). This is the most common distractor — it ignores the Be > B anomaly. (Trap: assuming monotonic increase across period.)
Why D is wrong: D is wrong because it places B < Li, but IE₁(B) > IE₁(Li). Boron has higher Zeff than lithium despite having a lone 2p electron.
A student claims that first ionization enthalpy increases strictly from left to right across Period 2 without exception. Which specific pair of consecutive elements disproves this claim?
Answer: B. IE₁(Be) > IE₁(B), which means moving from Be to B (left to right), IE₁ decreases. This directly disproves a strict monotonic increase. The Be > B anomaly arises from the extra stability of beryllium's fully filled 2s² subshell compared to boron's 2s² 2p¹.
Why A is wrong: A is wrong because IE₁(Li) < IE₁(Be) — this pair follows the expected increasing trend and does not disprove the claim.
Why C is wrong: C is wrong because IE₁(C) < IE₁(N) — this pair follows the expected increasing trend. (The anomaly is between N and O, the next pair.)
Why D is wrong: D is wrong because IE₁(N) < IE₁(F) — this pair follows the expected increasing trend. The student would need the N-O pair or Be-B pair to see an anomaly.
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Given
He⁺ (Z = 2) with electron in n = 1. Li²⁺ (Z = 3) with electron in n = 1. Both are hydrogen-like (single-electron) species.
Required
Which species has higher ionization energy, and by what factor?
Concept
For hydrogen-like atoms, ionization energy depends on the square of the nuclear charge and inversely on the square of the principal quantum number. Higher Z means a stronger hold on the electron.
Formula
IE = 13.6 × Z² / n² eV
Substitution
IE(He⁺) = 13.6 × (2)² / (1)² = 13.6 × 4 / 1
IE(Li²⁺) = 13.6 × (3)² / (1)² = 13.6 × 9 / 1
Calculation
IE(He⁺) = 54.4 eV
IE(Li²⁺) = 122.4 eV
Ratio: IE(Li²⁺) / IE(He⁺) = 122.4 / 54.4 = 9/4 = 2.25
Note on exact values: 13.6 eV is the standard reference value for hydrogen's ground-state IE. Z and n are exact integers (nuclear charge and quantum number respectively). These exact values do not limit the significant figures of the result.
Final answer
Li²⁺ has higher IE than He⁺ by a factor of 9/4 (= 2.25). IE(Li²⁺) = 122.4 eV; IE(He⁺) = 54.4 eV.
Common trap
Students sometimes forget to square Z, computing IE(Li²⁺) = 13.6 × 3 = 40.8 eV instead of 13.6 × 9 = 122.4 eV. The Z² dependence is critical — IE scales with the square of nuclear charge.
Similar NEET-style question
"Among H, He⁺, Li²⁺, and Be³⁺, arrange in order of increasing ionization energy." Answer: H < He⁺ < Li²⁺ < Be³⁺ (follows Z² scaling: 1 < 4 < 9 < 16, all with n = 1).
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Energy required to remove electron from gaseous atom. Across period: increases. Down group: decreases. Anomalies: B<Be (s vs p removal); O<N (paired vs half-filled p).
-- NCERT Class 11 Chemistry, Ch. 3, p. 89Energy required to ionize an electron from the n-th shell of hydrogen-like atom.
| Symbol | Quantity | SI Unit |
|---|---|---|
| Z | nuclear charge | - |
| n | quantum number | - |
These are the exact patterns that cause wrong answers in NEET. Each trap includes when it triggers and how to avoid it.
Category: Inorganic Exception
Student expects monotonic increase in IE across period. Anomalies: Be(s²) > B(s²p¹); N(p³ half-filled) > O(p⁴).
Compare IE values across period 2 (Li, Be, B, C, N, O, F).
Be > B (s² stable; B's p¹ easier to remove). N > O (N has p³ half-filled stability; O loses one to attain p³). Memorise these two anomalies.
Root cause: concept gap
Be>B (s² stability); N>O (N's p³ half-filled stability). Memorise these two anomalies in period 2.
More in Classification of Elements and Periodicity in Properties: 2 exam traps and mistakes from its other lessons.
2 questions from NEET 2024, 2026. Answers verified against NTA official keys.
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Recurring question shapes from past papers. Each pattern shows why wrong options look tempting.
swapped classes
Tempts surface-level recall.
Page numbers are the ones printed in the current NCERT textbook (2023 rationalised edition), unless marked pre-2023. The books are free at ncert.nic.in.
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