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Question 8 0.415 g of a pure acid, H₂X(s), is added to exactly 100 mL of 0.105 M NaOH(aq) - VCE - SSCE Chemistry - Question 8 - 2008 - Paper 1

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Question 8 0.415 g of a pure acid, H₂X(s), is added to exactly 100 mL of 0.105 M NaOH(aq). A reaction occurs according to the equation H₂X(s) + 2NaOH(aq) → Na₂X(aq... show full transcript

Worked Solution & Example Answer:Question 8 0.415 g of a pure acid, H₂X(s), is added to exactly 100 mL of 0.105 M NaOH(aq) - VCE - SSCE Chemistry - Question 8 - 2008 - Paper 1

Step 1

the amount, in mol, of NaOH that is added to the acid H₂X initially.

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Answer

To calculate the amount of NaOH added initially, we use the formula:

n(extNaOH)=CimesVn( ext{NaOH}) = C imes V

Where:

  • C is the concentration of NaOH (0.105 M)
  • V is the volume of NaOH (0.100 L)

Substituting in the values:

n(extNaOH)=0.105imes0.100=0.0105extmoln( ext{NaOH}) = 0.105 imes 0.100 = 0.0105 ext{ mol}

Step 2

the amount, in mol, of NaOH that reacts with the acid H₂X.

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Answer

First, calculate the moles of NaOH in excess using the HCl neutralization:

n(extNaOH)extinexcess=CimesV=0.197imes0.02521=0.00497extmoln( ext{NaOH}) ext{ in excess} = C imes V = 0.197 imes 0.02521 = 0.00497 ext{ mol}

Now, we can find the amount of NaOH that reacts with H₂X using:

n(extNaOH)extreacting=n(extNaOH)extaddedn(extNaOH)extinexcessn( ext{NaOH}) ext{ reacting} = n( ext{NaOH}) ext{ added} - n( ext{NaOH}) ext{ in excess}

So:

n(extNaOH)extreacting=0.01050.00497=0.00553extmoln( ext{NaOH}) ext{ reacting} = 0.0105 - 0.00497 = 0.00553 ext{ mol}

Step 3

the molar mass, in g mol⁻¹, of the acid H₂X.

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Answer

Using the number of moles calculated:

The molar mass of H₂X can be calculated by rearranging the molar mass formula:

M(H2X)=mnM(H₂X) = \frac{m}{n}

Where:

  • m is the mass of the acid (0.415 g)
  • n is the moles of H₂X which is half of the moles of NaOH reacting:

n(H2X)=12n(extNaOH)=12imes0.00553=0.002765n(H₂X) = \frac{1}{2} n( ext{NaOH}) = \frac{1}{2} imes 0.00553 = 0.002765

Thus:

M(H2X)=0.4150.002765=150extgmol1M(H₂X) = \frac{0.415}{0.002765} = 150 ext{ g mol}^{-1}

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