The law of definite proportions states that any pure sample of a compound contains its elements in the same fixed ratio by mass (AP Chem EK 1.3.A.2). In other words, water is always about 11% hydrogen and 89% oxygen by mass, no matter where the sample came from or how big it is.
The law of definite proportions says that the ratio of the masses of the elements in any pure sample of a compound is always the same. Water from a glacier, a faucet, or a lab synthesis all have identical hydrogen-to-oxygen mass ratios. Sample size doesn't matter. Source doesn't matter. If the mass ratio changes, you're not looking at the same pure compound anymore.
This is the experimental backbone of chemical formulas. Because compounds are made of atoms (or ions) combined in fixed whole-number ratios, and each atom has a definite mass, the mass ratio of elements in a compound is locked in. That's exactly the logic the CED captures in EK 1.3.A.2, and it's why you can take a percent composition by mass and work backward to an empirical formula. The law is the bridge between what you can measure in a lab (masses) and what's actually happening at the particle level (atom ratios).
This term lives in Topic 1.3 (Elemental Composition of Pure Substances) in Unit 1, and it directly supports learning objective 1.3.A, which asks you to explain the quantitative relationship between elemental composition by mass and the empirical formula. The law of definite proportions IS that relationship. A fixed atom ratio at the particle level shows up as a fixed mass ratio at the lab level. Every percent composition problem, every empirical formula calculation, and every "is this sample pure?" question rests on this one idea. It's also your first taste of the AP Chem habit of connecting macroscopic measurements to particulate-level structure, a move the exam asks you to make constantly.
Keep studying AP Chemistry Unit 1
Empirical Formula (Unit 1)
The empirical formula is the law of definite proportions written as a symbol. Because the mass ratio is fixed, you can convert percent composition to moles and find the lowest whole-number atom ratio, which is the empirical formula (EK 1.3.A.3).
Pure Substances (Unit 1)
Definite proportions is the chemist's purity test. If two samples of a supposed compound show different elemental mass percentages beyond experimental error, at least one sample isn't pure, or they're different compounds entirely.
Mass Ratio (Unit 1)
Mass ratio is the measurable quantity the law is about. Exam problems hand you masses or percentages and expect you to recognize that the ratio must stay constant across all samples of the same compound.
Stoichiometry (Unit 4)
Stoichiometry extends the same fixed-ratio thinking from inside one compound to entire reactions. If atoms combine in definite proportions, then reactants and products must too, which is why mole ratios from balanced equations work at all.
This shows up almost entirely as quantitative multiple-choice work, usually in three flavors. First, proportional reasoning. You're told sample A of copper oxide has 0.635 g Cu and 0.159 g O, then asked how much oxygen pairs with 1.27 g of copper in sample B. The copper doubled, so the oxygen doubles too. Second, percent composition scaling. If a compound is 40.0% sulfur and 60.0% oxygen, a sample with 80.0 g of sulfur must carry 120.0 g of oxygen, because the 2:3 mass ratio never changes. Third, conceptual identification. Questions ask which observation would violate the law (different mass ratios in pure samples of the same compound) or how to interpret two analyses that disagree slightly, like 63.6% vs 63.2% silver. The scientifically sound answer usually involves experimental error or sample purity, not the law breaking. No released FRQ has named this law verbatim, but it quietly underlies every empirical formula and percent composition calculation you'll do.
Definite proportions is about ONE compound. Every pure sample of that compound has the same mass ratio of elements. Multiple proportions is about TWO different compounds made from the same elements, like CO and CO2. It says the masses of one element that combine with a fixed mass of the other form small whole-number ratios. Quick check for the exam: one compound, one fixed ratio means definite proportions. Two compounds being compared means multiple proportions. Only definite proportions appears in the AP Chem CED (EK 1.3.A.2).
Any pure sample of a compound has the same mass ratio of its elements, regardless of sample size or where the sample came from.
The law works because compounds contain atoms in fixed whole-number ratios, so fixed atom ratios produce fixed mass ratios.
Percent composition by mass is constant for a pure compound, which is what lets you calculate an empirical formula from mass data.
If two pure samples of the same compound show genuinely different mass ratios, the law is violated, which on the exam usually signals an impure sample or a different compound.
To solve definite-proportions problems, set up a proportion. Double the mass of one element and the mass of the other element doubles too.
Small percent differences between two analyses (like 63.6% vs 63.2% silver) are best explained by experimental error, not a failure of the law.
It states that the ratio of the masses of the elements in any pure sample of a compound is always the same (EK 1.3.A.2 in Topic 1.3). For example, every pure sample of water has the same hydrogen-to-oxygen mass ratio.
No. It only applies to pure compounds. Mixtures like salt water can have any composition you want, which is actually one way to tell a mixture from a compound on the exam.
Definite proportions covers one compound and says its mass ratio is fixed. Multiple proportions compares two different compounds of the same elements, like CO and CO2, and says their combining masses form small whole-number ratios. Only definite proportions is named in the AP Chem CED.
Set up a proportion using the known mass ratio. If a compound is 40.0% sulfur and 60.0% oxygen, the S:O mass ratio is 2:3, so a sample with 80.0 g of sulfur must contain 120.0 g of oxygen.
No. Small differences, like 63.6% silver in one sample and 63.2% in another, are best explained by experimental error or minor impurities. The law only fails if pure samples of the same compound show genuinely different mass ratios.
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