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πŸ“˜ Chemistry Β· Chapter 3

PERIODIC TABLE
NOTES

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S-Block P-Block D-Block F-Block Ionisation Energy Electronegativity
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LONG FORM OF PERIODIC TABLE

DEFINITION

Periodic Table = Tabular arrangement of elements.

Structure
  • 7 Horizontal rows (Periods)
  • 18 Vertical columns (Groups)
  • 4 Blocks: s, p, d, f
Key Facts
  • First element β†’ Alkali Metal
  • Last element β†’ Inert Gas
  • Total periods = 7
  • Total groups = 18

Groups & Blocks Mapping

Group No.BlockMax e⁻No. of Groups
1 – 2s-Block22
3 – 12d-Block1010
13 – 18p-Block66
3rd Group onlyf-Block141
⭐ MDJ (Most Done Jaata)

All f-block elements belong to 3rd group. 3rd group is the largest group of the Periodic Table.

Total 32 elements in 3rd group = 4 d-block + 14 Lanthanoids + 14 Actinoids

πŸ“Š

PERIODS & GROUPS

Periods (n)
  • Period indicates 'n' for outermost shell
  • Each period starts from s-block
  • No. of periods in Periodic Table = 7

Period Subshells & Total Elements

Period (n)Period SubshellsTotal ElementsInert Gas
11s2He (2)
22s β†’ 2p8Ne (10)
33s β†’ 3p8Ar (18)
44s β†’ 3d β†’ 4p18Kr (36)
55s β†’ 4d β†’ 5p18Xe (54)
66s β†’ 4f β†’ 5d β†’ 6p32Rn (86)
77s β†’ 5f β†’ 6d β†’ 7p32Og (118)

Energy Sequence Formula β€” (n+l) Rule

\[ n\,s \rightarrow (n-2)f \rightarrow (n-1)d \rightarrow n\,p \]
EXAMPLE β€” n = 6

\( 6s \rightarrow 4f \rightarrow 5d \rightarrow 6p \)

EXAMPLE β€” n = 7

\( 7s \rightarrow 5f \rightarrow 6d \rightarrow 7p \)

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BLOCKS β€” s, p, d, f

Name of block is decided by the orbital in which the last electron enters.

s-Block
Max e⁻ = 2
Groups: 1 & 2
MDJ: e⁻ must NOT be present in (n-1)d or (n-2)f subshell
Config: \([In]_{pre}\, ns^{1\text{ or }2}\)
p-Block
Max e⁻ = 6
Groups: 13 to 18
MDJ: 'np' subshell mein e⁻ hona zaroori hai
Config: \(ns^2\,np^{1\text{–}6}\)
d-Block
Max e⁻ = 10
Groups: 3 to 12
3d series (n=4): 4s 3d [₂₁Sc to Zn₃₀]
4d series (n=5): 5s 4d [₃₉Y to Cdβ‚„β‚ˆ]
5d series (n=6): 6s 4f 5d [La₅₇, Hf₇₂ to Hgβ‚ˆβ‚€]
f-Block
Max e⁻ = 14
Only 3rd Group
Total elements = 28
Lanthanoids: 6th Period / Z = 58–71
Actinoids: 7th Period / Z = 90–103

d-Block Series MDJ (Most Important)

Seriesd⁴, d⁹ Nahi Honged⁡, d¹⁰ Repeat Honge
3d Seriesd⁴ d⁹ Nahi honged⁡ d¹⁰ Repeat honge
4d Seriesd³ d⁢ d⁹ Nahi honged⁡ d¹⁰ Repeat honge
5d Seriesd⁸ Nahi hoged¹⁰ Repeat honge

f-Block MDJ Rules

Lanthanoids MDJ 1

f⁰ f² f⁸ Nahi honge
f⁷ f¹⁴ Repeat honge

Lanthanoids MDJ 2
  • Fill: [Xe] 6sΒ² = 54+2 = 56e⁻
  • Gd, Ce, Lu = 5dΒΉ
  • Remaining e⁻ in 4f
Actinoids MDJ 1

f¹ f⁡ f⁸ Nahi honge
f⁷ f¹⁴ Repeat honge

Actinoids MDJ 2
  • Fill: [Rn] 7sΒ² = 86+2 = 88e⁻
  • Z=90 β†’ dΒ²
  • 91,92,93,96,103 β†’ dΒΉ
  • Remaining in 5f
βš›οΈ

ELECTRONIC CONFIGURATION

Block-wise General Configurations

BlockOutermost ConfigurationGroup No.
s\(ns^{1-2}\)ns electrons
p\(ns^2\,np^{1-6}\)12 + np electrons
d\(ns^{0/1/2}\,(n-1)d^{1-10}\)ns e⁻ + (n-1)d e⁻
f\(ns^2(n-2)f^{1-14}(n-1)d^{0/1}\)Always 3rd

3d Series Electronic Configurations

ElementConfigurationElementConfiguration
Sc (21)\([Ar]\,3d^1\,4s^2\)Fe (26)\([Ar]\,3d^6\,4s^2\)
Ti (22)\([Ar]\,3d^2\,4s^2\)Co (27)\([Ar]\,3d^7\,4s^2\)
V (23)\([Ar]\,3d^3\,4s^2\)Ni (28)\([Ar]\,3d^8\,4s^2\)
*Cr (24)\([Ar]\,3d^5\,4s^1\) β˜…*Cu (29)\([Ar]\,3d^{10}\,4s^1\) β˜…
Mn (25)\([Ar]\,3d^5\,4s^2\)Zn (30)\([Ar]\,3d^{10}\,4s^2\)

4d Series Electronic Configurations

ElementConfigurationElementConfiguration
Y (39)\([Kr]\,4d^1\,5s^2\)*Ru (44)\([Kr]\,4d^7\,5s^1\) β˜…
Zr (40)\([Kr]\,4d^2\,5s^2\)*Rh (45)\([Kr]\,4d^8\,5s^1\) β˜…
*Nb (41)\([Kr]\,4d^4\,5s^1\) β˜…*Pd (46)\([Kr]\,4d^{10}\,5s^0\) β˜…
*Mo (42)\([Kr]\,4d^5\,5s^1\) β˜…*Ag (47)\([Kr]\,4d^{10}\,5s^1\) β˜…
Tc (43)\([Kr]\,4d^5\,5s^2\)Cd (48)\([Kr]\,4d^{10}\,5s^2\)

5d Series Electronic Configurations

ElementConfigurationElementConfiguration
La (57)\([Xe]\,4f^0\,5d^1\,6s^2\)*Pt (78)\([Xe]\,4f^{14}\,5d^9\,6s^1\) β˜…
Hf (72)\([Xe]\,4f^{14}\,5d^2\,6s^2\)*Au (79)\([Xe]\,4f^{14}\,5d^{10}\,6s^1\) β˜…
W (74)\([Xe]\,4f^{14}\,5d^4\,6s^2\)Hg (80)\([Xe]\,4f^{14}\,5d^{10}\,6s^2\)
EXCEPTIONS β€” Must Remember
  • Cr, Cu (3d), Nb, Mo, Ru, Rh, Pd, Ag (4d), Pt, Au (5d) β€” all exceptions due to extra stability of half-filled/fully-filled subshells
  • ns⁰ = Exception only for Pd; nsΒΉ = Exception for many

Solved Examples

Q: If Z = 34, Find n, Energy Sequence & Electronic Configuration

n = 4 (next inert gas Kr, n=4)

Energy sequence: \(4s \rightarrow 3d \rightarrow 4p\)

Config: \([Ar]\,3d^{10}\,4s^2\,4p^4\)

Q: If Z = 80, Find n, Energy Sequence & Electronic Configuration

n = 6 (next inert gas Rn, n=6)

Energy sequence: \(6s \rightarrow 4f \rightarrow 5d \rightarrow 6p\)

Config: \([Xe]\,4f^{14}\,5d^{10}\,6s^2\)

Q: Write Electronic Configuration for given Atomic Numbers
  • Z = 52 β†’ \([Kr]\,5s^2\,4d^{10}\,5p^4\)
  • Z = 32 β†’ \([Ar]\,4s^2\,3d^{10}\,4p^2\)
  • Z = 113 β†’ \([Rn]\,7s^2\,5f^{14}\,6d^{10}\,7p^1\)

Lanthanoids Configurations

ElementConfigElementConfig
*Ce (58)\([Xe]\,4f^1\,5d^1\,6s^2\)Tb (65)\([Xe]\,4f^9\,5d^0\,6s^2\)
Pr (59)\([Xe]\,4f^3\,5d^0\,6s^2\)Dy (66)\([Xe]\,4f^{10}\,5d^0\,6s^2\)
Nd (60)\([Xe]\,4f^4\,5d^0\,6s^2\)Ho (67)\([Xe]\,4f^{11}\,5d^0\,6s^2\)
Pm (61)\([Xe]\,4f^5\,5d^0\,6s^2\)Er (68)\([Xe]\,4f^{12}\,5d^0\,6s^2\)
Sm (62)\([Xe]\,4f^6\,5d^0\,6s^2\)Tm (69)\([Xe]\,4f^{13}\,5d^0\,6s^2\)
Eu (63)\([Xe]\,4f^7\,5d^0\,6s^2\)Yb (70)\([Xe]\,4f^{14}\,5d^0\,6s^2\)
*Gd (64)\([Xe]\,4f^7\,5d^1\,6s^2\)*Lu (71)\([Xe]\,4f^{14}\,5d^1\,6s^2\)

Actinoids Configurations

ElementConfigElementConfig
Th (90)\([Rn]\,5f^0\,6d^2\,7s^2\)Bk (97)\([Rn]\,5f^9\,6d^0\,7s^2\)
Pa (91)\([Rn]\,5f^2\,6d^1\,7s^2\)Cf (98)\([Rn]\,5f^{10}\,6d^0\,7s^2\)
U (92)\([Rn]\,5f^3\,6d^1\,7s^2\)Es (99)\([Rn]\,5f^{11}\,6d^0\,7s^2\)
Np (93)\([Rn]\,5f^4\,6d^1\,7s^2\)Fm (100)\([Rn]\,5f^{12}\,6d^0\,7s^2\)
Pu (94)\([Rn]\,5f^6\,6d^0\,7s^2\)Md (101)\([Rn]\,5f^{13}\,6d^0\,7s^2\)
Am (95)\([Rn]\,5f^7\,6d^0\,7s^2\)No (102)\([Rn]\,5f^{14}\,6d^0\,7s^2\)
Cm (96)\([Rn]\,5f^7\,6d^1\,7s^2\)Lr (103)\([Rn]\,5f^{14}\,6d^1\,7s^2\)
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IUPAC NOMENCLATURE (Z > 100)

Rules

Use suffix "ium" at the end. Build name from individual digits of Z.

DigitRootDigitRoot
0nil5pent
1un6hex
2bi7sept
3tri8oct
4quad9enn
EXAMPLES
  • Z = 105 β†’ 1-0-5 β†’ Un-nil-pent+ium β†’ Unnilpentium [Unp]
  • Z = 117 β†’ 1-1-7 β†’ Un-un-sept+ium β†’ Ununseptium [Uus]
  • Z = 113 β†’ 1-1-3 β†’ Un-un-tri+ium β†’ Ununtrium [Uut]
πŸ”

GROUP, BLOCK & PERIOD IDENTIFICATION

Case 1: When Atomic Number (Z) is Given

Finding Period (n)

'n' of Z given = n of next inert gas

EXAMPLE

Z = 51 β†’ Next inert gas = 54 (Xe, n=5) β†’ n = 5 for Z = 51

Finding Group Number
\[ \text{Group No.} = Z_{\text{given}} + 18 - Z_{\text{next inert gas}} \]

⚠️ Do NOT apply for f-block & Z up to 12.
If result is negative β†’ use 32 instead of 18.

EXAMPLE β€” Z = 25 (n = 4)

Gp No. = 25 + 18 βˆ’ 36 = 7th group (d-Block)

EXAMPLE β€” Z = 57 (n = 6)

Gp No. = 57 + 18 βˆ’ 86 = βˆ’11 (Negative!) β†’ Use 32

Gp No. = 57 + 32 βˆ’ 86 = 3rd group (d-Block) βœ“

MDJ RULES
  • If \(58 \leq Z \leq 71\) β†’ f-block, n=6, Always 3rd Group
  • If \(90 \leq Z \leq 103\) β†’ f-block, n=7, Always 3rd Group
  • If \(104 \leq Z \leq 118\) β†’ Gp No. = last two digits of Z (e.g. Z=112 β†’ 12th group)

How to Find Block from Group No.

Group No.Block
1 – 2s-Block
3 – 12p-Block
13 – 18d-Block

Case 2: When Electronic Config is Given

Finding Period (n)

n = maximum value of n in given configuration

Example: \(1s^2\,2s^2\,2p^6\,3s^2\,3p^1\) β†’ n = 3

Exception β€” Pd (Z=46)

\([Kr]\,4d^{10}\,5s^0\) β†’ nβ†’5, but outermost shell is 4th. Only Pd has 18e⁻ in its outermost shell.

Finding Group from Config β€” Summary

BlockOutermost ConfigGroup No.
S\(ns^{1-2}\)ns electrons
P\(ns^2\,np^{1-6}\)12 + np e⁻
d\(ns^{0/1/2}\,(n-1)d^{1-10}\)ns e⁻ + (n-1)d e⁻
f\(ns^2(n-2)f^{1-14}(n-1)d^{0/1}\)Always 3rd
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SCREENING EFFECT & EFFECTIVE NUCLEAR CHARGE

Screening / Shielding Effect

Tendency of inner electrons to shield outer electrons from nuclear charge.

Repulsive force exerted by inner e⁻ towards outer (test) e⁻.

Order of Shielding for Different Subshells of Same Shell
\[ s > p > d > f \quad \text{(d, f = Poor Shielding)} \]

Shielding is represented by sigma (Οƒ)

Effective Nuclear Charge (Z_eff)

Remaining force of attraction on test e⁻ after shielding. (Net Attraction)

\[ Z_{eff} = Z_i - \sigma \]

Z_i = total attraction | Οƒ = total repulsion

If Οƒ ↓, Z_eff ↑ due to:

  • (i) Transitional Contraction: Due to poor Οƒ of 3d e⁻ β†’ Z_eff ↑
  • (ii) Lanthanoid Contraction: Due to poor Οƒ of 4f e⁻ β†’ Z_eff ↑
  • (iii) Actinoid Contraction: Due to poor Οƒ of 5f e⁻ β†’ Z_eff ↑
Power of Contraction

Transitional Contraction < Lanthanoid Contraction < Actinoid Contraction

General Trend of Z_eff
  • Moving Left β†’ Right (n constant): Z_eff increases
  • Moving Down the group (n increases): Z_eff Constant
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ATOMIC RADIUS

Radius of individual atom cannot be measured because:

  • (i) Size of atom is very small (~1-2 Γ…)
  • (ii) There is no sharp boundary as it is surrounded by e⁻ cloud

Radius is always measured in bonded state.

\[ r = \frac{d}{2} \quad \text{where d = Internuclear distance} \]

Types of Radius

TypeFormulaUse
(i) Covalent Radius\(r_c = d_{cov}/2\)Covalent compounds
(ii) Metallic Radius\(r_M = d_M/2\)Metal lattices
(iii) Van der Waals Radius\(r_V = d_V/2\)Noble gases, non-bonded
(iv) Ionic RadiusSize of IonsIonic compounds
Order
\[ r_c < r_M < r_V \]

Ionic Radius

Cation (M⁺)
  • Always smaller than parent species
  • Z_eff ↑ after removal of e⁻
  • \(M > M^+ > M^{2+} > M^{3+}\)
Anion (X⁻)
  • Larger than parent species
  • Z_eff ↓ due to increase in e⁻
  • \(X < X^- < X^{2-} < X^{3-}\)

Isoelectronic Species

Having same no. of e⁻

Order: \(Mg^{2+} < Na^+ < F^- < O^{2-} < N^{3-}\) (Size increases)

MDJ for Isoelectronic as well as ions of same element:

  • Ionic size ∝ βˆ’ve charge / +ve charge
  • Ionic size ∝ 1/Z_eff

General Trend of Atomic Size

Left β†’ Right (Z_eff ↑) β†’ Size Decreases
Down the group (n ↑) ↓ Size Increases

Block-wise Size β€” S-Block

No Exception in S-Block
Be < Li < Mg < Na < Ca < Sr < Ba < K < Rb < Cs

Ionic Radius order:

\(Be^{2+} < Mg^{2+} \leq Li^+ < Na^+ < Ca^{2+} < Sr^{2+} < Ba^{2+} < K^+ < Rb^+ < Cs^+\)

Block-wise Size β€” P-Block

  • Group 13: B < Ga < Al < In < Tl (Inversion due to poor shielding of 3d e⁻ β†’ Transition Contraction)
  • Group 14: C < Si < Ge < Sn β‰ˆ Pb (Lanthanoid Contraction)
  • Group 15: N < P < As < Sb < Bi (No exception gp 14 to 18)
  • Group 16: O < S < Se < Te < Po
  • Group 17: F < Cl < Br < I
  • Group 18: He < Ne < Ar < Kr < Xe

Block-wise Size β€” D-Block (3d series, Left to Right)

Sc > Ti > V > Cr < Mn > Fe β‰ˆ Co = Ni < Cu < Zn
  • Sc > Zn (important comparison)
  • Mn = Zn (both anomalous)
  • Very less variation in size (Lβ†’R as well as Tβ†’B) due to this property d-block metals form Alloy

Block-wise Size β€” F-Block (Lanthanoids)

Ce > Pr > Nd > Pm > Sm < Eu > Gd > Tb > Dy > Ho > Er > Tm > Yb > Lu
LANTHANOID IONIC RADIUS ORDER (M³⁺) β€” No Exception

\(Ce^{+3} > Pr^{+3} > Nd^{+3} > Pm^{+3} > Sm^{+3} > Eu^{+3} > Gd^{+3} > Tb^{+3} > Dy^{+3} > Ho^{+3} > Er^{+3} > Tm^{+3} > Yb^{+3} > Lu^{+3}\)

Q: Last Element of p-block in 6th period is represented by outermost electronic configuration:
βœ… Ans: (c) 4f¹⁴ 5d¹⁰ 6sΒ² 6p⁢
MDJ β€” Generally

Metals are larger in size than non-metals.

F < Cl < Br < I < Li (Non-metal < Metal)

Order with reason for F⁻, Cl⁻, Br⁻, I⁻, H⁻

F⁻ < Cl⁻ < Br⁻ < H⁻ < I⁻

H + e⁻ β†’ H⁻ (1e⁻ in 1p β†’ 2e⁻ in 1p; Z_eff ↑ by 50% β†’ size ↑)

Li > Be > B > C > N > O > F << Ne

Reason: For Inert gas, Van der Waals radius is considered

⚑

IONISATION ENERGY

DEFINITION

Minimum required energy to remove most loosely bounded e⁻ from gaseous isolated atom.

Note: Always Endothermic for Neutral & Cations.

Q: In which of the following the energy change corresponds to first ionisation potential?

βœ… Ans: (a) \(X_2(g) \rightarrow X^+(g) + e^-\)

Value of Successive Ionisation Energy

\[ M(g) \xrightarrow{IE_1} M^+(g) \xrightarrow{IE_2} M^{2+}(g) \xrightarrow{IE_3} M^{3+}(g) \] \[ IE_3 > IE_2 > IE_1 \]

Factors Affecting Ionisation Energy

β‘  Size
\[ IE \propto \frac{1}{\text{Size}} \]
β‘‘ Z_eff
\[ IE \propto \frac{Z_{eff}}{\sigma} \]
β‘’ Stable Configuration
  • Fully filled (Inert gas config) β€” Extra stability β†’ Higher IE
  • Half filled β€” Extra stability β†’ Higher IE
  • Max ionisation energy in a period β†’ Inert gas
β‘£ Penetration Power
\[ s > p > d > f \]

e.g. Be > B (2sΒ² vs 2pΒΉ); Mg > Al (3sΒ² vs 3pΒΉ)

I.E. of 2nd Period

Li < Be > B < C < N > O < F < Ne
(2s¹) (2s²) (2p¹) (2p²) (2p³) (2p⁴) (2p⁡) (2p⁢)
Final Order (2nd Period)

Li < B < Be < C < O < N < F < Ne

I.E. of 3rd Period

Na < Mg > Al < Si < P > S < Cl < Ar
(3s¹) (3s²) (3p¹) (3p²) (3p³) (3p⁴) (3p⁡) (3p⁢)
Final Order (3rd Period)

Na < Al < Mg < Si < S < P < Cl < Ar

MDJ

If value of n is same, Ionisation Energy order:

\(ns^1 < np^1 < ns^2 < np^2 < np^4 < np^3 < np^5 < np^6\)

IE Order of 2nd I.E.

How to write 2nd I.E.

IEβ‚‚ = removal of 2nd e⁻ (means 1st has already been removed β†’ reduce 1e⁻ from configuration)

Order of 2nd I.E. of C, N, O & F

After removing 1 e⁻: C(2p¹), N(2p²), O(2p³), F(2p⁴)

Order: 2p¹ < 2p² < 2p⁴ < 2p³

C < N < F < O

Order of 2nd I.E. of Na, Mg, Al & Si

After removing 1 e⁻: Na(2p⁢), Mg(3s¹), Al(3s²), Si(3p¹)

Order: 3s² < 3p¹ < 3s² < 2p⁢

Mg < Si < Al < Na

Block-wise Ionisation Energy

S-Block β€” No Exception
  • Moving Left β†’ Right: I.E. ↑
  • Moving Down the group: I.E. ↓
  • IE₁: AM < AEM (nsΒΉ vs nsΒ²)
  • But IEβ‚‚: AM > AEM (after removing 1e⁻: ns⁰/np⁢ vs nsΒΉ)
P-Block IE (Top to Bottom)
  • Group 15th, 16th, 17th, 18th: IE increases top to bottom (No exception)
  • Group 13th: B > Tl > Ga > Al > In (Final order)
  • Group 14th: C > Si > Ge > Pb > Sn (Final order)
D-Block IE (Top to Bottom)
  • Group 3: 3d < 4d < 5d (No Lanthanoid Contraction)
  • Group 4–6, 10: 3d > 4d < 5d (Lanthanoid Contraction)
  • Group 7–9, 11, 12: 4d < 3d < 5d
  • Note: IE of 5d series element in each group (except 3rd) is maximum due to Lanthanoid Contraction
3d series (Left to Right): Sc < V < Co < Ti < Mn < Ni < Cu < Co < Fe < Zn

Important d-Block Comparisons

ElementsIE₁IEβ‚‚Reason
Cr vs MnCr < Mn (4s¹ vs 4s²)Cr > Mn (3d⁡ stable)Half-filled 3d
Cu vs ZnCu < Zn (4s¹ vs 4s²)Cu > Zn (3d¹⁰ stable)Fully filled 3d

Applications of I.E.

β‘  Metallic Character / Electropositive Character

When I.E. ↓ β†’ e⁻ removal becomes easy β†’ Metallic Character ↑ β†’ Reactivity ↑

β‘‘ No. of Valence e⁻ & Possible Oxidation States

Large jump between two successive IE values indicates the number of valence electrons.

EXAMPLE

Element X: IE₁(6eV), IEβ‚‚(8.5eV), IE₃(122eV), IEβ‚„(119eV)

  • No. of valence e⁻: 2
  • Possible O.S.: +2
  • Formula of O²⁻: X²⁺ + O²⁻ β†’ XO
  • Formula of N³⁻: X²⁺ + N³⁻ β†’ X₃Nβ‚‚
  • Element X is most likely to be: Mg
β‘’ Stability of Lower O.S. & Higher O.S.

Rule 1 (Only for s-block): If Ξ”I.E. ≀ 11eV β†’ Higher O.S. will be more stable (M²⁺ > M⁺)

Rule 2 (For Alkali Metal): If Ξ”I.E. β‰₯ 16eV β†’ Lower O.S. will be more stable (M⁺ > M²⁺)

MDJ β€” IE of Ion

I.E. of ion ∝ +ve charge / βˆ’ve charge

Q: Write correct order of I.E. for O, O⁺, O²⁺

O < O⁺ < O²⁺

Q: Write correct order of I.E. for I⁺, I, I⁻

I⁺ > I > I⁻

Q: N³⁻, O²⁻, F⁻, Na⁺, Mg²⁺ β€” Write correct I.E. order

N³⁻ < O²⁻ < F⁻ < Na⁺ < Mg²⁺

Q: Which of the following has 2nd IP < 1st IP?
βœ… Ans: (d) None β€” 2nd IE is always greater than 1st IE
Q: If the graph is b/w atomic no. & Ionisation potential, which group of elements occupy lowest position on curve?
βœ… Ans: (d) Alkali Metals

F-Block IE

  • Irregular Variations
  • IE₁ & IEβ‚‚ of Lanthanoids are similar to Ca
  • IE₃ of Lanthanoids are similar to Al
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πŸ”‹

ELECTRON GAIN ENTHALPY

Definitions

Electron Affinity (EA): Tendency to gain e⁻

Electron Gain Enthalpy (Ξ”egH): When an e⁻ is added to neutral gaseous atom to convert it into a βˆ’ve ion, the enthalpy change accompanying the process is defined as Electron Gain Enthalpy (Ξ”egH).

Key Rules
  • Electron Affinity is measured in term of electron gain enthalpy
  • For Neutral atom: Ξ”Heg is exothermic except N, Alkaline Earth Metals & Inert gases [AEM: Mg, Be]
  • Ξ”Heg of cation is always Exothermic
  • Ξ”Heg of anion is always Endothermic (formation of poly-negative atoms)

Exothermic & Endothermic Processes

ProcessTypeProcessType
\(N + e^- \rightarrow N^-\)Endothermic\(O + e^- \rightarrow O^-\)Exothermic
\(O + 2e^- \rightarrow O^{2-}\)Endothermic\(S + 2e^- \rightarrow S^{2-}\)Endothermic
\(Be + e^- \rightarrow Be^-\)Endothermic\(F + e^- \rightarrow F^-\)Exothermic
\(Ne + e^- \rightarrow Ne^-\)Endothermic\(O^+ + e^- \rightarrow O\)Exothermic
\(Na^+ + e^- \rightarrow Na\)Exothermic\(O_2^+ + e^- \rightarrow O_2^+\)Exothermic (MDJ)
\(O^+ + e^- \rightarrow O\)Exothermic\(O^- + e^- \rightarrow O^{2-}\)Endothermic
Electron AffinityElectron Gain Enthalpy (Ξ”Heg)
e⁻ Bulane ki neeyat (tendency)Change in Enthalpy during addition of an e⁻
When EA is +veΞ”Heg will be βˆ’ve (Exothermic)
When EA is βˆ’ve or ZeroΞ”Heg will be +ve (Endothermic) or towards +ve

Relation b/w EA & IE

\[ X + e^- \rightarrow X^- \quad [EA][Exo][\Delta H_{eg}: -100] \] \[ X^- \rightarrow X + e^- \quad [IE][Endo][\Delta H_{ie}: +100] \] \[ |EA \text{ of } X| = |IE \text{ of } X^-| \]
MDJ

IE (Absorbed Energy) of any element is always greater than EA (released energy)

Factors Affecting Electron Affinity

β‘  Size
\[EA \propto \frac{1}{\text{Size}}\]
β‘‘ Z_eff
\[EA \propto Z_{eff} = \frac{1}{\text{Screening}}\]
β‘’ Stable Configuration
  • Zero EA of Inert gas
  • npΒ² > npΒ³; e.g. C > N, Si > P
β‘£ Penetration Power

npΒ² > npΒΉ; e.g. Li > B, Na > Al

EA Order β€” 2nd & 3rd Period

2nd Period Order

Ne < Be < N < B < Li < C < O < F

3rd Period Order

Ar < Mg < Al < Na < P < Si < S < Cl

Maximum EA in Periodic Table

Chlorine (Cl) β€” NOT Fluorine!

F has smaller 2p orbital β†’ high electron density β†’ more repulsion for incoming e⁻. 3rd period elements have more EA than 2nd period elements.

Q: Why EA of 3rd period elements is more than EA of 2nd period elements?

Fluorine [He]2sΒ²2p⁡ β€” 2nd period, Small size of 2p, High surface e⁻ density, More repulsion for new e⁻, Less attraction for new e⁻ β†’ Less EA

Chlorine [Ne]3sΒ²3p⁡ β€” 3rd period, Large size of 3p, Low surface e⁻ density, Less repulsion for new e⁻, More attraction for new e⁻ β†’ More EA

Important Orders

Oxygen family EA: S > Se > Te > Po > O

Halogen family EA: Cl > F > Br > I > At

Q: Inert gases have +ve electron gain enthalpy. The correct order is:
βœ… Ans: (c) He < Rn < Xe < Ar β‰ˆ Kr < Ne
🧲

ELECTRONEGATIVITY

DEFINITION

The tendency of an atom to attract the shared pair of electrons towards itself.

It does NOT depend on electronic configuration.

  • Ξ”EN ↑ β†’ % Ionic Character ↑
  • Ξ”EN ↑ β†’ Bond Polarity ↑

Factors Affecting Electronegativity

β‘  Size
\[EN \propto \frac{1}{\text{Size}}\]
β‘‘ Z_eff
\[EN \propto Z_{eff}\]
β‘’ Oxidation State
\[EN \propto O.S.\]
β‘£ % s Character
\[EN \propto \%s\text{ character}\]
% s Character β†’ Hybridization & EN
HybridizationspspΒ²spΒ³
% s character50%33%25%
% p character50%67%75%
\[ EN: sp > sp^2 > sp^3 \]

e.g. Carbon EN: Csp (3.25) > CspΒ² (2.75) > CspΒ³ (2.50)

Note: Same element can show diff. EN values in diff. Oxidation state & diff. hybrid state

Different Scales of EN

β‘  Pauling Scale

Based on bond energy calculation.

ElementENElementEN
H2.1F (Highest)4.0
C2.5Cl3.0
N3.0S2.5
O3.5P2.1
β‘‘ Mullikan Scale

Based on IP & EA.

\[ EN_{MS} = \frac{IP + EA}{2} \qquad EN_{Pauling} = \frac{EN_{Mulliken}}{2.8} \]

Applications of Electronegativity

β‘  Non-metallic Character

EN ↑ β†’ NMC ↑

Generally: Left β†’ Right: EN ↑, NMC ↑  |  Top β†’ Bottom: EN ↓, NMC ↓

β‘‘ Acidic/Basic/Amphoteric Nature of Oxide/Hydrides

Aβ€”Oβ€”H bond: If Aβ€”O bond is more polar β†’ breaks β†’ gives OH⁻ β†’ Base

If Oβ€”H bond is more polar β†’ breaks β†’ gives H⁺ β†’ Acid

MDJ: Zyada polar bond tutega

Generally Metal Oxides are Basic in nature.

Generally Non-metal Oxides are Acidic in nature.

CO, NO, Nβ‚‚O, Hβ‚‚O are Neutral

Amphoteric Oxides/Hydroxides

Can act as acid as well as base:

ZnO, BeO, Alβ‚‚O₃, Sbβ‚‚O₃, Asβ‚‚O₃, PbO, SnO, Gaβ‚‚O₃, Crβ‚‚O₃

For d-Block

Variable O.S. shown by element:

  • O.S. +1, +2, +3 β†’ Basic
  • O.S. +4 β†’ Amphoteric
  • O.S. +5, +6, +7, +8 β†’ Acidic
β‘’ % Ionic Character
\[ \% IC = 16\Delta EN + 3.5(\Delta EN)^2 \]
EXAMPLE

If EN values of element X & Y are 2.8 and 4.8 respectively, find % IC of compound XY:

% IC = 16 Γ— 2 + 3.5(2)Β² = 32 + 14 = 46%

β‘£ Internuclear distance in heteroatomic molecule
\[ d_{A-B} = r_A + r_B - 0.09(\Delta EN) \]

where \(r_A = d_{A-A}/2\) and \(r_B = d_{B-B}/2\)

Q: EN of following elements increases in order:

βœ… Ans: (b) P < S < N < O

Q: Compare acidic/basic nature
  • NaOH > Mg(OH)β‚‚ > Al(OH)₃ > Si(OH)β‚„ [Basic order]
  • Liβ‚‚O < Naβ‚‚O < Kβ‚‚O [Basic order]
  • Liβ‚‚O < BeO < Bβ‚‚O₃ [Acidic order]
  • Pβ‚„O₁₀ < SO₃ < Clβ‚‚O₇ [Acidic order]
  • MnO > Mnβ‚‚O₃ > Mnβ‚‚O₇ [Basic order]
  • HNOβ‚‚ < HNO₃ [Acidic order]
  • HClOβ‚‚ < HClO₃ < HClOβ‚„ [Acidic order]
πŸ“œ

GENESIS OF PERIODIC CLASSIFICATION

β‘  Dobereiner Triads

Li Na K is Dobereiner Triads because atomic wt. of Na is equal to avg. atomic wt. of Li & K.

MDJ: Same Group | Ξ”Z same

Examples: ₃Li, ₁₁Na, ₁₉K  |  β‚„Be, ₁₂Mg, β‚‚β‚€Ca  |  ₁₇Cl, ₃₅Br, ₅₃I

β‘‘ De-Chanchortious

3D model & DNA Helix structure.

β‘’ Newland Octave Rule

Sa Re Ga Ma Pa Dha Ni Sa... (every 8th element resembles)

MDJ: Same group | Ξ”Z = 8

Examples: Be, Mg, Ca (Ξ”Z=8)

Disadvantage: Newland law of octane seemed to be true only for elements upto Calcium and after invention of Inert gas this rule got totally failed.

β‘£ Lothar Meyer Curve

Plotted graph b/w atomic mass & atomic volume.

  • Peak position: Alkali metal
  • Descending: Alkaline Earth metal
  • Ascending: Halogens
  • Bottom part: d-block elements

β‘€ Mendeleev's Periodic Table

"The properties of elements are a periodic function of the atomic weights"

Advantages:

  • Discovery of new elements (Eka-Aluminium β†’ Ga, Eka-Boron β†’ Sc, Eka-Silicon β†’ Ge, Eka-Manganese β†’ Tc)
  • Correction in atomic wt. of some elements: Au (Gold), In (In), Pt (Platinum), Be (Beryllium), U (Uranium)

Disadvantages:

  • Some elements do not follow trend of increasing atomic wt.
  • (i) Ar – K (Amir – Khan)   (ii) Te – I (Teri – Iccha)
  • (iii) Th – Pa (Thanda – Pepsi)   (iv) Co – Ni (Kyo – Nahi)

Some Important Terms

TermDefinition
Representative Elements / Main group elementss-Block + p-Block
HalogensGroup 17th
ChalcogensGroup 16th
PnictogensGroup 15th
Nobel GasesGroup 18th
LanthanoidsZ = 58 – 71
ActinoidsZ = 90 – 103
Transition Elements (IUPAC)d-block elements having partially filled (n-1)d subshell either in neutral or in any common ionic state
Transuranium ElementsAll f-block elements having Z > 92
Ultimate Shellnth shell
Penultimate Shell(n-1)th shell
Q: Is Ag a Transition Element?

Ag = [Kr] 4d¹⁰ 5sΒΉ  |  Ag⁺ = [Kr] 4d¹⁰ 5s⁰  |  Ag²⁺ = [Kr] 4d⁹ 5s⁰ βœ“

Yes, Ag is a Transition element because Ag in its O.S. of +2 has partially filled (n-1)d subshell.

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