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Calcium carbonate decomposes on heating to form calcium oxide and carbon dioxide - Edexcel - GCSE Chemistry - Question 10 - 2019 - Paper 1

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Calcium carbonate decomposes on heating to form calcium oxide and carbon dioxide. CaCO₃(s) → CaO(s) + CO₂(g) (a) 8.000 g of CaCO₃ was heated strongly for about 10 ... show full transcript

Worked Solution & Example Answer:Calcium carbonate decomposes on heating to form calcium oxide and carbon dioxide - Edexcel - GCSE Chemistry - Question 10 - 2019 - Paper 1

Step 1

Calculate the mass of carbon dioxide gas given off.

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Answer

To calculate the mass of carbon dioxide gas produced, we start by determining the mass of calcium carbonate that decomposed:

  1. Initial mass of CaCO₃: 8.000 g
  2. Mass of solid remaining: 6.213 g
  3. Mass of carbon dioxide produced = Initial mass - Remaining mass = 8.000 g - 6.213 g = 1.787 g.

Therefore, the mass of carbon dioxide gas given off is 1.787 g.

Step 2

Calculate the percentage yield of calcium oxide.

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Answer

The percentage yield is calculated using the formula:

Percentage Yield=(actual yieldtheoretical yield)×100\text{Percentage Yield} = \left( \frac{\text{actual yield}}{\text{theoretical yield}} \right) \times 100

  1. Actual yield of CaO is given as: 5.450 g.
  2. Theoretical yield of CaO: 5.600 g.

Now, substituting the values in:

Percentage Yield=(5.4505.600)×100=97.3%\text{Percentage Yield} = \left( \frac{5.450}{5.600} \right) \times 100 = 97.3\%

Thus, the percentage yield of calcium oxide is 97.3%.

Step 3

Explain the trend shown by the data in Figure 11.

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Answer

The data shows a decreasing trend in the mass of solid remaining as time progresses. This indicates that calcium carbonate is decomposing into calcium oxide and carbon dioxide as heat is applied. The rapid decrease in mass during the initial minutes reflects the release of carbon dioxide gas, with the rate of mass loss slowing down over time as the reaction approaches completion.

Step 4

State why it is impossible to be sure from this data that the reaction is complete.

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Answer

It is impossible to be sure the reaction is complete because the data only shows decreasing mass without reaching a stable endpoint. The solid remaining may still contain unreacted calcium carbonate, and the mass may continue to decrease if further carbon dioxide is released.

Step 5

Calculate the relative formula mass of calcium carbonate, CaCO₃.

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Answer

To find the relative formula mass of calcium carbonate, we sum the relative atomic masses:

  1. Carbon (C) = 12
  2. Oxygen (O) = 16 x 3 = 48 (since there are 3 oxygen atoms)
  3. Calcium (Ca) = 40

Total = 12 + 48 + 40 = 100

Thus, the relative formula mass of calcium carbonate, CaCO₃, is 100.

Step 6

Calculate the atom economy for the formation of calcium oxide in this reaction.

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Answer

Atom economy measures the efficiency of a reaction in terms of the amount of desired product formed. It is calculated as:

Atom Economy=(mass of desired producttotal mass of reactants)×100\text{Atom Economy} = \left( \frac{\text{mass of desired product}}{\text{total mass of reactants}} \right) \times 100

  1. Desired product (CaO) mass = 56 g.
  2. Total mass of reactants (CaCO₃) mass = 100 g.

Now substituting the values in:

Atom Economy=(56100)×100=56%\text{Atom Economy} = \left( \frac{56}{100} \right) \times 100 = 56\%

Thus, the atom economy for the formation of calcium oxide is 56%.

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