Percent yield/excess reactant problem

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SUMMARY

The discussion centers on calculating the initial moles of nitrogen (N2) and hydrogen (H2) required to produce ammonia (NH3) with a 100% yield, given that 2.0 moles of reactants remain unreacted. The solution confirms that starting with 3 moles of each reactant results in 1 mole of N2 being consumed, leaving 2 moles in excess. Participants suggest using algebraic equations or a method of 'smart' trial and error to streamline the problem-solving process.

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Homework Statement



N2 reacts with H2 to form NH3

assume equal moles of N2 and H2 in container, and react to form NH3 with 100% yield. there are 2.0 moles of excess reactants left over. How many moles of each reactant was originally present?

Homework Equations


AY/TY = % yield

The Attempt at a Solution


I know that the answer is 3 moles after much trial and error. Cause if i had started with 3 moles of each reactant, then i used 1 mole of N2. Which means 2 moles in excess. How could i have shorten this problem without doing trial error?
 
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Lori said:

Homework Statement



N2 reacts with H2 to form NH3

assume equal moles of N2 and H2 in container, and react to form NH3 with 100% yield. there are 2.0 moles of excess reactants left over. How many moles of each reactant was originally present?

Homework Equations


AY/TY = % yield

The Attempt at a Solution


I know that the answer is 3 moles after much trial and error. Cause if i had started with 3 moles of each reactant, then i used 1 mole of N2. Which means 2 moles in excess. How could i have shorten this problem without doing trial error?

Hi Lori! :oldsmile:

We can set up equations, or we can do 'smart' trial and error.

With equations
We have 2 unknowns: the initial amount of reactants, and the amount of NH3 formed.
Let's call them x and y.
Then the equation becomes: x N2 + x H2 → y NH3 + 2 N2
Can we make a set of equations from that and solve it?

With 'smart' trial and error
Let's first balance the equation:
? N2 + ? H2 → ? NH3 + ? N2
Can we find the question marks such that the equation is balanced?
After that we need to figure out what to do to ensure we're left with 2 moles of initial reactant.
 
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