An ionic compound is made up of positively charged ions (cations) and negatively charged ions (anions) held together by electrostatic forces.
The overall charge of the compound must be zero – the total positive charge must balance the total negative charge.
🔬 Think of it like a perfectly balanced see‑saw: every weight on one side has a matching weight on the other side.
LCM gives the total charge that each side must reach.
For \$Fe^{3+}\$ and \$O^{2-}\$, LCM = 6.
\$Fe^{3+} \times 2 = +6\$, \$O^{2-} \times 3 = -6\$.
From the example above: \$Fe2O3\$.
Always check if the numbers can be divided by a common factor.
\$Na^+ + Cl^- \;\Rightarrow\; NaCl\$
\$Ca^{2+} + 2Cl^- \;\Rightarrow\; CaCl_2\$
\$2Al^{3+} + 3O^{2-} \;\Rightarrow\; Al2O3\$
\$2Fe^{3+} + 3S^{2-} \;\Rightarrow\; Fe2S3\$
| Ion | Charge | Typical Counter‑Ion |
|---|---|---|
| \$Na^+\$ | +1 | \$Cl^-\$, \$Br^-\$, \$I^-\$ |
| \$Ca^{2+}\$ | +2 | \$Cl^-\$, \$SO_4^{2-}\$ |
| \$Al^{3+}\$ | +3 | \$O^{2-}\$, \$SO_4^{2-}\$ |
| \$Fe^{3+}\$ | +3 | \$S^{2-}\$, \$O^{2-}\$ |
1. Balance the charges first. Always start by ensuring the total positive charge equals the total negative charge.
2. Use the LCM trick. Find the least common multiple of the charge magnitudes to decide how many of each ion you need.
3. Reduce to the simplest ratio. After writing the initial ratio, check if it can be simplified by dividing by a common factor.
4. Double‑check your work. Multiply the number of each ion by its charge and confirm the sum is zero.
💡 Remember: the formula is always written with the cation first, followed by the anion.