. Ammonia, NH3, is a typical ingredient in household cleaners. It is produced through a combination reaction involving N2(g) and H2(g). If 24.0 mol of H2(g) react with excess N2(g), how many moles of ammonia are produced? Show your work.
Let us first write the balanced reaction of formation of \(NH_3\) : \(N_2\) + 3 \(H_2\) \(\rightarrow\) 2 \(N H_3\) (all are in gaseous form)
It is given to you that : 24 mol. of \(H_2\) (g) react with excess \(N_2\) (g) So, using stoichiometry , we get : \(24 mol. H_2 \times \cfrac{2 mol. NH_3}{3 mol. H_2} = \) x mol. \(NH_3\) x = no. of moles of \(NH_3\) produced Solve it for x.
Refer to this link too : http://www.chem.tamu.edu/class/majors/tutorialnotefiles/limiting.htm
im completely lost on this whole topic in general
@mathslover pretty much did the entire problem for you. you just have to solve \[24 \text{ mol. H}_2 * \frac{2 \text{ mol. NH}_3}{3\text{ mol. H}_2} = x \text{ mol. NH}_3\]That looks forbidding at first, but most of it is just the units, and they cancel: \[24 \cancel{\text{ mol. H}_2 }* \frac{2 \text{ mol. NH}_3}{3\cancel{\text{ mol. H}_2}} = x \text{ mol. NH}_3\] \[24*\frac{2}{3}\text{ mol. NH}_3 = x \text{ mol. NH}_3\] \[24*\frac{2}{3}\cancel{\text{ mol. NH}_3 }= x \cancel{\text{ mol. NH}_3}\]\[24*\frac{2}{3} = x\]Surely you can do that!
16
Yes, so there will be 16 moles of NH3 produced. Let's check it out: 24 moles of H2 = 48 moles of H atoms unlimited N2 is provided each mole of NH3 requires 3 moles of H atoms and 1 mole of N atoms we can make 48/3 = 16 moles of NH3 from our 48 moles of H atoms and unlimited N atoms
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