How Do You Calculate the Mass of Lead Sulfate Formed in a Lead-Acid Battery?

In summary, a redox reaction is a chemical reaction in which electrons are transferred between atoms. To determine if a redox reaction is balanced, the number of electrons lost by the oxidizing agent must be equal to the number of electrons gained by the reducing agent. Balancing redox reactions is important to ensure an accurate representation of the reaction and its products. The steps to balancing a redox reaction include identifying the oxidizing and reducing agents, writing and balancing half-reactions, combining and adjusting coefficients as needed. Common techniques used to balance redox reactions include the half-reaction method, oxidation number method, and ion-electron method.
  • #1
whit88
3
0
I'm having a lot of trouble with this problem!

What mass of lead sulfate is formed in a lead-acid storage battery when 1.34 g of Pb undergoes oxidation?

the answer needs to be in grams
 
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  • #2
First you will need at least skeleton reaction equation.

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  • #3


Balancing redox reactions can be a challenging task, but with practice and understanding of the principles involved, it can become easier. In this specific problem, we are dealing with a lead-acid storage battery. The reaction involved is the oxidation of lead (Pb) to lead sulfate (PbSO4).

To balance this reaction, we need to ensure that the number of atoms of each element is the same on both sides of the equation. In this case, we have one atom of lead on both sides, but the number of sulfur and oxygen atoms differs. To balance this, we can add a coefficient of 1 to PbSO4 on the product side, giving us a balanced equation of Pb + PbSO4 → 2PbSO4.

Now, we can use the balanced equation to determine the mass of lead sulfate formed. From the equation, we can see that 1 mole of Pb reacts with 1 mole of PbSO4. The molar mass of Pb is 207.2 g/mol, so 1.34 g of Pb is equivalent to 0.00646 moles. Therefore, 0.00646 moles of PbSO4 will also be formed.

The molar mass of PbSO4 is 303.3 g/mol, so 0.00646 moles is equivalent to 1.96 grams of PbSO4. Therefore, the mass of lead sulfate formed in this reaction is 1.96 grams.

I hope this explanation helps you understand the process of balancing redox reactions and solving stoichiometry problems. Remember to always start by balancing the equation and then use the mole ratio to determine the mass of the desired product. Keep practicing, and you will become more comfortable with these types of problems.
 

1. What is a redox reaction?

A redox reaction, also known as an oxidation-reduction reaction, is a chemical reaction in which electrons are transferred between atoms. One atom loses electrons (oxidation) while another atom gains electrons (reduction).

2. How do you know if a redox reaction is balanced?

A redox reaction is considered balanced when the number of electrons lost by the oxidizing agent is equal to the number of electrons gained by the reducing agent. This can be achieved by adjusting the coefficients of the reactants and products.

3. What is the purpose of balancing redox reactions?

The purpose of balancing redox reactions is to ensure that the same number of atoms and charge are present on both sides of the chemical equation. This allows for a more accurate representation of the reaction and its products.

4. What are the steps to balancing a redox reaction?

The steps to balancing a redox reaction are:

  1. Identify the oxidizing and reducing agents.
  2. Write the half-reactions for each agent, balancing the number of atoms and charges.
  3. Balance the number of electrons transferred in each half-reaction.
  4. Combine the half-reactions, cancelling out any common terms.
  5. Check that the number of atoms and charge are balanced on both sides.
  6. Adjust coefficients as necessary to achieve a balanced reaction.

5. What are some common techniques used to balance redox reactions?

Some common techniques used to balance redox reactions include the half-reaction method, the oxidation number method, and the ion-electron method. These methods involve different approaches to balancing the number of atoms and charge on both sides of the equation.

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