Chemistry

Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentration

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ChemistryQuantitative chemistry, Year 10: reacting masses, limiting reactants and concentration
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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
⌨ Type the answerAnswer in your head…Mg + 2HCl → MgCl2 + H2. How many moles of hydrochloric acid react completely with 3 mol of magnesium? (number only)

★ GCSE-CHEM-QUA-0016Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

6

HintThe big numbers in front of the formulae give the recipe.

The whyThe equation says that one mole of magnesium reacts with two moles of hydrochloric acid. Three moles of magnesium therefore need 3 × 2 moles of acid.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapsAnswer in your head…2Mg + O2 → 2MgO. (Ar: Mg = 24, O = 16.) 12 g of magnesium is ____ mol of Mg, which forms ____ mol of MgO, which has a mass of ____ g.
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★ GCSE-CHEM-QUA-0017Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

0.5; 0.5; 20

HintThree steps: grams to moles, then the ratio in the equation, then moles back to grams.

The whyMoles of Mg = 12 ÷ 24. The equation shows 2 mol of Mg making 2 mol of MgO, a 1 : 1 ratio. The Mr of MgO is 24 + 16 = 40, so the mass is the moles of MgO × 40.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…N2 + 3H2 → 2NH3. What mass of hydrogen does this equation show reacting with 28 g of nitrogen? Use Ar: N = 14, H = 1.
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★ GCSE-CHEM-QUA-0018Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

6 g

Hint28 g is exactly one mole of N2, so read the amounts straight from the balancing numbers.

The whyOne mole of N2 has a mass of 2 × 14 = 28 g. It reacts with three moles of H2, and each mole of H2 has a mass of 2 × 1 = 2 g, so the mass of hydrogen is 3 × 2 g.

★ GCSE-CHEM-QUA-0018Back

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…For the reaction Mg + 2HCl → MgCl2 + H2, a pupil says that 10 g of magnesium must react with 20 g of hydrochloric acid. Why is this wrong?
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★ GCSE-CHEM-QUA-0019Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

The 2 is a ratio of moles, not of masses

HintBalancing numbers count particles, and the particles of the two substances do not weigh the same.

The whyThe equation says 1 mol of Mg reacts with 2 mol of HCl. In grams that is 24 g of magnesium with 2 × 36.5 = 73 g of hydrogen chloride. Masses have to be turned into moles before the ratio can be used.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…Fe2O3 + 3CO → 2Fe + 3CO2. What mass of iron(III) oxide is needed to make 112 g of iron? Use Ar: Fe = 56, O = 16.
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★ GCSE-CHEM-QUA-0020Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

160 g

HintWork backwards: turn the product into moles first, then use the ratio to find the reactant.

The whyMoles of Fe = 112 ÷ 56 = 2. The equation shows 1 mol of Fe2O3 giving 2 mol of Fe, so 1 mol of Fe2O3 is needed. Its Mr is (2 × 56) + (3 × 16) = 160, so the mass is 160 g.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapAnswer in your head…To work out the balancing numbers of an equation from the masses that reacted, first convert each mass in grams into an amount in ____.
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★ GCSE-CHEM-QUA-0021Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

moles

HintBalancing numbers count particles, so you need the chemist's counting unit.

The whyDivide each mass by the relative formula mass of that substance. The amounts you get are then turned into the simplest whole-number ratio, and those whole numbers are the balancing numbers.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapsAnswer in your head…5.6 g of nitrogen, N2 (Mr 28), reacts with 1.2 g of hydrogen, H2 (Mr 2), to make 6.8 g of ammonia, NH3 (Mr 17). That is ____ mol of N2, ____ mol of H2 and ____ mol of NH3, so the balanced equation is N2 + ____H2 → 2NH3.
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★ GCSE-CHEM-QUA-0022Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

0.2; 0.6; 0.4; 3

HintDivide each mass by its Mr, then divide all three results by the smallest.

The whyMoles = mass ÷ Mr for each substance. Dividing the three amounts by the smallest gives the ratio 1 : 3 : 2, and these are the balancing numbers.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…In a reaction, 0.4 mol of aluminium reacts with 0.6 mol of chlorine, Cl2. What is the simplest whole-number ratio of Al to Cl2?
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★ GCSE-CHEM-QUA-0023Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

2 : 3

HintDividing by the smaller amount leaves a half in the ratio, so scale up once more.

The whyDividing both amounts by 0.4 gives 1 : 1.5. Balancing numbers must be whole, so multiply both by 2. The equation is 2Al + 3Cl2 → 2AlCl3.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…When turning amounts in moles into balancing numbers, why do you start by dividing every amount by the smallest one?
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★ GCSE-CHEM-QUA-0024Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

To get the simplest whole-number ratio

HintAmounts such as 0.2 and 0.6 are in the right proportion, but an equation is never written with them.

The whyDividing by the smallest amount turns it into 1 and scales the others to match, which usually gives whole numbers straight away. If a half appears, doubling everything clears it.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
⌨ Type the answerAnswer in your head…0.5 mol of a gas has a mass of 22 g. What is its relative formula mass? (number only)

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

44

HintRearrange moles = mass ÷ Mr so that Mr is the subject.

The whyMultiplying both sides of moles = mass ÷ Mr by Mr and then dividing by moles gives Mr = mass ÷ moles = 22 ÷ 0.5. The specification expects you to be able to change the subject of an equation like this.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
↔ Asked both waysAnswer in your head…The reactant that is completely used up in a reaction, so that it decides how much product can form
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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

The limiting reactant

HintIts name comes from the fact that it sets a ceiling on what can be made.

The whyOnce this reactant has run out, the reaction stops, however much of the other reactant is left. The amount of product therefore depends on how much of it there was at the start.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapAnswer in your head…One reactant is often added in ____ to make sure that all of the other reactant is used up.
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★ GCSE-CHEM-QUA-0027Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

excess

HintIt means more than is needed.

The whyIf there is more than enough of one reactant, the other one is certain to react completely. The one that is used up is then the limiting reactant, and some of the other is left over at the end.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…Mg + 2HCl → MgCl2 + H2. 0.1 mol of magnesium is added to 0.3 mol of hydrochloric acid. Which reactant is limiting, and why?
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★ GCSE-CHEM-QUA-0028Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

Magnesium: it needs only 0.2 mol of acid, so acid is left over

HintUse the ratio in the equation to see how much of one the other requires.

The why0.1 mol of magnesium reacts with 0.1 × 2 = 0.2 mol of acid. There is 0.3 mol of acid, more than enough, so the magnesium runs out first and 0.1 mol of acid is left unreacted.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…Magnesium is the limiting reactant when it is added to an excess of acid. What happens to the amount of hydrogen produced if the amount of acid is doubled?
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★ GCSE-CHEM-QUA-0029Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

It stays the same

HintAsk which substance runs out first, and whether that has changed.

The whyThe amount of product is set by the limiting reactant. The magnesium still runs out at the same point, so the same amount of hydrogen is made; there is simply more acid left over.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
⌨ Type the answerAnswer in your head…CaCO3 + 2HCl → CaCl2 + H2O + CO2. 10 g of calcium carbonate is added to an excess of hydrochloric acid. What is the maximum mass of carbon dioxide that can form, in grams? Use Ar: Ca = 40, C = 12, O = 16. (number only)

★ GCSE-CHEM-QUA-0030Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

4.4

HintThe acid is plentiful, so only the solid decides the answer: grams to moles, ratio, moles to grams.

The whyCalcium carbonate is the limiting reactant. Its Mr is 40 + 12 + (3 × 16) = 100, so 10 g is 0.1 mol. The equation gives 1 mol of CO2 per mole of CaCO3, so 0.1 mol of CO2 forms, with a mass of 0.1 × 44.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapAnswer in your head…Concentration in g/dm³ = mass of solute in grams ÷ ____ of solution in dm³.
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★ GCSE-CHEM-QUA-0031Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

volume

HintIt is the amount of space the solution takes up.

The whyConcentration says how much solute is packed into each unit of solution. More solute in the same space, or the same solute in less space, both give a more concentrated solution.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
⌨ Type the answerAnswer in your head…How many cubic centimetres are there in one cubic decimetre? (number only)

★ GCSE-CHEM-QUA-0032Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

1000

HintA decimetre is 10 cm, and a cube has three dimensions.

The whyA cube 10 cm along each edge holds 10 × 10 × 10 cubic centimetres. One cubic decimetre is the same volume as one litre.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Fill the gapsAnswer in your head…250 cm³ is ____ dm³, so 250 cm³ of a solution with a concentration of 60 g/dm³ contains ____ g of solute.
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★ GCSE-CHEM-QUA-0033Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

0.25; 15

HintConvert the volume first, then multiply by how much each whole cubic decimetre holds.

The whyDivide by 1000 to change cm³ into dm³. Then mass of solute = concentration × volume = 60 × 0.25. This is the concentration equation rearranged to make mass the subject.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
⌨ Type the answerAnswer in your head…20 g of sugar is dissolved in water to make 500 cm³ of solution. What is the concentration in g/dm³? (number only)

★ GCSE-CHEM-QUA-0034Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

40

HintChange the volume into cubic decimetres before you divide.

The why500 cm³ is 0.5 dm³, and 20 ÷ 0.5 = 40. Another way to see it: a whole cubic decimetre is twice as much solution, so it would hold twice as much sugar.

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Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie
Answer in your head…A solution has a concentration of 20 g/dm³. Water is evaporated until its volume has halved, and no solute is lost. What is the new concentration, and why?
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★ GCSE-CHEM-QUA-0035Front

Chemistry · Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentrationProfessor Curie

40 g/dm³: the same mass is in half the volume

HintThink about what happens to the result of a division when the number you divide by gets smaller.

The whyConcentration = mass ÷ volume. The mass of solute has not changed, but it is now divided by half the volume, so the answer doubles. In the same way, doubling the mass of solute in the same volume doubles the concentration.

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Quantitative chemistry, Year 10: reacting masses, limiting reactants and concentration

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