Question 13 Marks
The reactant which is entirely consumed in reaction is known as limiting reagent. In the reaction $2 A+4 B \rightarrow 3 C+4 D$ , when 5 moles of A react with 6 moles of $B$, then
i. Which is the limiting reagent?
ii. Calculate the amount of C formed?
i. Which is the limiting reagent?
ii. Calculate the amount of C formed?
Answer
View full question & answer→The given equation is : $2 A+4 B \rightarrow 3 C +4 D$
i. It is clear from the above equation that: 2 moles of ' $A$ ' requires 4 moles of ' $B$ ' for the reaction i.e. ratio of moles of $A$ to $B$ is 2: 4 or $1: 2$. Hence, for 5 moles of ' $A$ ', the moles of ' $B$ ' required $=5 mole$ of $A \times \frac{4 mol \text { of } B}{2 mol \text { of } A}=10 mol$ of $B$. But we have only 6 moles of ' $B$ ', hence, ' $B$ ' is the limiting reagent.
ii. Since 4 moles of ' $B$ ' gives 3 moles of ' $C$ '. Hence, 6 moles of ' $B$ ' will produce $\frac{3}{4} \times 6=4.5$ mole of $C$.
i. It is clear from the above equation that: 2 moles of ' $A$ ' requires 4 moles of ' $B$ ' for the reaction i.e. ratio of moles of $A$ to $B$ is 2: 4 or $1: 2$. Hence, for 5 moles of ' $A$ ', the moles of ' $B$ ' required $=5 mole$ of $A \times \frac{4 mol \text { of } B}{2 mol \text { of } A}=10 mol$ of $B$. But we have only 6 moles of ' $B$ ', hence, ' $B$ ' is the limiting reagent.
ii. Since 4 moles of ' $B$ ' gives 3 moles of ' $C$ '. Hence, 6 moles of ' $B$ ' will produce $\frac{3}{4} \times 6=4.5$ mole of $C$.

