Three equiv of hydrogen react with 1 equiv of nitrogen to give one equiv ammonia. Of course, I could double this reaction to remove the 1/2 coefficients, but the will remain the same.
If you have 84.29 g dihydrogen, there are $(84.29*cancelg)/(2.02*cancelg*mol^-1)$$=$$41.7$$mol$$H_2$. Stoichiometry requires 27.8 mol dinitrogen ($=$$?? g$). I think you have omitted some of the starting conditions in the problem
Since there are $3$ hydrogen atoms in $NH_3$ and $2$ in $H_2$, we will need a multiple of $3H_2$ on the left to balance the right hand side. Then notice...
One thing I think it's interesting to note is that you'll never be able to have that reaction happen in the standard temperature and pressure; you can, however, have the...
Notice the coefficients of $N_2$ and $H_2$. Since the equation has an $N_2$ and $3H_2$, $3$ times as many moles of $H_2$ will be used as $N_2$ assuming a complete...
Chemistry occurs in MOLE quantities. Masses (weights) are what we measure. So, to calculate reactions we need to put everything into terms of Moles before we can solve them. We...
The balanced reaction is the following: $N_2(g)+3H_2(g)->2NH_3(g)$ We will assume that this reaction is happening at constant pressure and that the temperature is not changing through the entire process, therefore,...
We ASSUME $(i)$ $12.5*g$ dihydrogen gas, and $(ii)$ QUANTITATIVE reaction with stoichiometric dinitrogen. (And the second assumption is a bit unwarranted). $"Moles of dihydrogen"=(12.5*g)/(2.016*g*mol^-1)=6.20*mol$...and thus $2.07*mol$ of dinitrogen are required....
Before doing any calculation, take a look at the values of the equilibrium concentrations for the three chemical species that take part in the reaction. Notice that the concentrations of...
As you know, the equilibrium constant for a given chemical equilibrium depends on the equilibrium concentrations of the chemical species that take part in the reaction the stoichiometric...
Use the definition of $K_(eq)$. $K_(eq) = (["products"]^(d,e,f, . . . ))/(["reactants"]^(a,b,c,. . . ))$ $= (["NH"_3]_(eq)^2)/(["H"_2]_(eq)^3["N"_2]_(eq))$ Just make sure you remember to use stoichiometric coefficients correctly. $3H_2$...