Why must a chemical equation be balanced, and how do you balance one?
Balancing equations and conservation of mass: balance chemical equations by adjusting coefficients to satisfy the law of conservation of mass.
A focused Virginia SOL Chemistry answer on chemical equations under CH.3: the law of conservation of mass, why only coefficients (not subscripts) may change, and a reliable method for balancing equations including combustion.
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What this topic is asking
Standard CH.3 requires you to balance chemical equations so they obey the law of conservation of mass. Virginia expects you to know that atoms are neither created nor destroyed in a reaction, to balance by adjusting coefficients (never subscripts), and to apply this to common reactions including combustion. The balanced coefficients become the mole ratios used in all stoichiometry, so this is a prerequisite skill.
Conservation of mass
This is why an equation must balance: every atom on the left has to appear on the right. In a closed system, weighing the reactants and the products gives the same mass. If a reaction seems to lose mass, a gas has usually escaped; in a sealed container the mass is unchanged.
Coefficients, not subscripts
So to get more oxygen atoms on a side, you increase the coefficient of an oxygen-containing formula, not the oxygen subscript. The coefficient in means two water molecules, giving four hydrogen atoms and two oxygen atoms.
A method for balancing
A dependable routine:
- Count the atoms of each element on both sides.
- Balance metals and other single elements first.
- Balance polyatomic ions as whole units if they appear unchanged on both sides.
- Balance hydrogen, then oxygen, last (oxygen very last in combustion, because it appears in two products).
- Reduce all coefficients to the smallest whole-number ratio.
Work systematically and re-count after each change, because adjusting one element often unbalances another.
Try this
Q1. Balance: . [1 point]
- Cue. ( H and O on each side).
Q2. Balance: . [2 points]
- Cue. ( Fe and Cl on each side).
Exam-style practice questions
Practice questions written in the style of VDOE exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.
SOL (multiple choice)1 marksWhen balancing a chemical equation, which may be changed? (A) the subscripts in a formula (B) the coefficients in front of formulas (C) the chemical symbols (D) the charges on ionsShow worked answer β
The answer is (B) the coefficients in front of formulas.
Only coefficients may be changed to balance an equation. A coefficient multiplies the whole formula and changes how many units of that substance there are, which does not change the substance itself. Changing a subscript (A) would change the formula into a different substance, and the symbols (C) and charges (D) are fixed by the chemistry.
The trap is changing a subscript to balance an element; that creates a different compound, breaking the equation.
SOL (tech-enhanced, fill in the blank)2 marksBalance the combustion of propane: . (a) Give the coefficient of . (b) Give the coefficient of .Show worked answer β
A 2-point balancing item.
Balance carbon first: carbon means . Balance hydrogen next: hydrogen means . Balance oxygen last: the right side now has oxygen atoms, so is needed.
(a) Coefficient of (1 point): .
(b) Coefficient of (1 point): .
The balanced equation is . Markers reward balancing carbon and hydrogen first and oxygen last.
Related dot points
- Types of chemical reactions: classify reactions as synthesis, decomposition, single replacement, double replacement or combustion, and predict their products.
A focused Virginia SOL Chemistry answer on reaction types under CH.3: the five categories (synthesis, decomposition, single replacement, double replacement, combustion), how to recognize each, and how to predict the products including using an activity series.
- The mole and molar mass: use the mole, molar mass and Avogadro's number to convert between mass, moles and number of particles.
A focused Virginia SOL Chemistry answer on the mole under CH.3: Avogadro's number, finding the molar mass from the periodic table, and converting between mass, moles and number of particles, the master skill behind all chemical calculations.
- Stoichiometry and the mole ratio: use the mole ratio from a balanced equation to convert between moles and masses of reactants and products, including gas volumes at STP.
A focused Virginia SOL Chemistry answer on stoichiometry under CH.3: reading the mole ratio from a balanced equation, mole-to-mole and mass-to-mass calculations, and using the molar volume of a gas at STP, with the full three-step chain.
- Limiting reactants and percent yield: identify the limiting and excess reactants, calculate the theoretical yield, and calculate the percent yield.
A focused Virginia SOL Chemistry answer on yield under CH.3: identifying the limiting and excess reactants, calculating the theoretical yield of product from the limiting reactant, and finding the percent yield from the actual yield.
- Percent composition and empirical formulas: calculate the percent composition by mass of a compound and determine its empirical and molecular formulas from composition data.
A focused Virginia SOL Chemistry answer on composition under CH.3: calculating percent composition by mass from a formula, finding the empirical formula from percent data, and scaling the empirical formula to the molecular formula using the molar mass.
Sources & how we know this
- 2018 Science Standards of Learning - Chemistry β Virginia Department of Education (2018)
- Chemistry Curriculum Framework β Virginia Department of Education (2018)