Answer:
of would be produced (assuming that reaction does not run out of until all the was converted.)
Step-by-step explanation:
Make sure that the equation for this reaction is indeed balanced:
.
The coefficient of and are not shown. That implies that the coefficient of both species would be . In other words, the actual equation for this reaction should be:
Coefficient of in this equation: .
Thus, the ratio between the coefficient of and that of would be .
Assume that is the limiting reactant of this reaction (that is: this reaction runs out of before running out of any other reactant.) This coefficient ratio would be equal to the ratio between:
Hence, under the assumption that is the limiting reactant:
The question states that of was available. That is: . Assume that is indeed the limiting reactant.
Hence, under this assumption, of would be produced.
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