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Leno4ka [110]
3 years ago
6

If 30.0 grams of sulfuric acid react with 26.0 grams of aluminum hydroxide in a double replacement reaction, how many grams of w

ater can be produced? How many grams of the excess reactant will be left over at the end of the reaction? (Don’t forget to balance the reaction!) (8 points) H2SO4 + Al(OH)3 → H2O + Al2(SO4)3
Chemistry
1 answer:
FromTheMoon [43]3 years ago
4 0

Answer:

a) mass of water produced= 11.16 g of water

b) mass of excess reactant= 9.36 g of aluminum hydroxide

Explanation:

The balanced reaction equation is;

3H2SO4 + 2Al(OH)3 → 6H2O + Al2(SO4)3

The next step is to determine the limiting reactant. The limiting reactant will give the least number of moles of product.

For sulphuric acid;

Molar mass of sulphuric acid =98gmol-1

Number of moles of sulphuric acid= 30g/98gmol-1 = 0.31 moles of sulphuric acid

From the reaction equation;

3 moles of sulphuric acid yields 6 moles of water

0.31 moles of sulphuric acid will yield 0.31 ×6/3 = 0.62 moles of water

For aluminum hydroxide;

Number of moles= 26.0 g/78 g/mol = 0.33 moles

From the reaction equation;

2 moles of aluminum hydroxide yields 6 moles of water

0.33 moles of aluminum hydroxide will yield 0.33 × 6/2 = 0.99 moles of water

Hence sulphuric acid is the limiting reactant.

Thus mass of water produced= 0.62 moles ×18gmol-1 = 11.16 g of water

Since 3 moles of sulphuric acid reacts with 2 moles of aluminum hydroxide

0.31 moles of sulphuric acid reacts with 0.31 ×2/3 = 0.21 moles of aluminum hydroxide

Thus amount of excess reactant = 0.33- 0.21 = 0.12 moles of aluminum hydroxide

Mass of excess aluminum hydroxide = 0.12 × 78 g/mol = 9.36 g of aluminum hydroxide

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Answer : The pH of the solution is, 9.63

Explanation : Given,

The dissociation constant for HCN = pK_a=9.31

First we have to calculate the moles of HCN and NaCN.

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and,

\text{Moles of NaCN}=\text{Concentration of NaCN}\times \text{Volume of solution}=0.399M\times 0.225L=0.08978mole

The balanced chemical reaction is:

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Initial moles     0.1116       0.0461     0.08978

At eqm.       (0.1116-0.0461)    0       (0.08978+0.0461)

                        0.0655                       0.1359

Now we have to calculate the pH of the solution.

Using Henderson Hesselbach equation :

pH=pK_a+\log \frac{[Salt]}{[Acid]}

Now put all the given values in this expression, we get:

pH=9.31+\log (\frac{0.1359}{0.0655})

pH=9.63

Therefore, the pH of the solution is, 9.63

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