When combined with an oxidizing agent metals tend to Lose electrons
The loss of electrons is referred to as oxidation. Each of the elements (for example, chlorine) might theoretically accept electrons from another element and be ionised as a result (e.g. Cl-). That is, they are all potentially oxidising agents.
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Is fluorine an oxidizing agent?</h3>
Fluorine is such a strong oxidizer that solution reactions are impossible.
Chlorine can accept electrons from both bromide ions and iodide ions. Bromine and iodine are unable to recoup the electrons released by the chloride ions.
This suggests that chlorine is a more potent oxidising agent than bromine or iodine.
Similarly, bromine is a stronger oxidizer than iodine. Bromine may steal electrons from iodide ions to form iodine; iodine, however, cannot recoup those electrons from the ensuing bromide ions.
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The mass of oxygen is 236.4 g.
Explanation:
To find the mass of oxygen in 325 g of carbon dioxide (CO₂) we follow the next algorithm.
First we calculate the molar weight of carbon dioxide:
molar weight of CO₂ = molar weight of carbon × 1 + molar weight of oxygen × 2
molar weight of CO₂ = 12 × 1 + 16 × 2 = 44 g/mole
Now we devise the following reasoning:
if in 44 g of CO₂ there are 32 g of oxygen
then in 325 g of CO₂ there are X g of oxygen
X = (32 × 325) / 44 = 236.4 g oxygen
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Answer: CO is a limiting reagent with regards to the Fe production.
Explanation:
Moles of CO = 
moles of 
According to reaction , 3 mole of CO reacts with 1 mole of 
then , 0.4714 moles of CO will react with : 
moles of that is 0.1571 moles.
0.4714 moles of CO will react with 0.1571 moles of which means that CO is present in limited amount acting as limiting reagent.
Mole remaining of = 0.2673 mol - 0.1571 mol = 0.1102 mol
Hence, CO is a limiting reagent and is an excessive reagent.
Answer:
The value of the equilibrium constant 
at this temperature is 3.42.
Explanation:
Partial pressure of the sulfur dioxide =
Partial pressure of the oxygen gas =
Partial pressure of the sulfur trioxide =
The expression of an equilibrium constant is given by :
The value of the equilibrium constant at this temperature is 3.42.
