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Verified Answer :

0.00547 moles of N.

Answer:

Explanation:

Calculate the molar mass of the \(N_{2}O\):

Molar mass N = \(14\frac{g}{mol}\)

Molar mass O = \(16\frac{g}{mol}\)

Molar mass \(N_{2}O\) = 2*(Molar mass of N) + Molar mass of O

Molar mass \(N_{2}O\) = \(2*(14\frac{g}{mol})+16\frac{g}{mol}\)

Molar mass \(N_{2}O\) = \(44\frac{g}{mol}\)

Calculate the number of moles of N in 0.241g of \(N_{2}O\):

\(0.241gN_{2}O*\frac{1molN_{2}O}{44gN_{2}O}*\frac{2molesN}{1molN_{2}O}=0.01molesN\)