Calculating first the amount of carbon in CO2 that is equal to amount of carbon in an unknown compound:
"n(C)=n(CO_2)=\\frac{m(CO_2)}{M(CO_2)}=\\frac{0.222g}{44\\frac{g}{mol}}=5.05\\times10^{-3}mol"
The amount of H is two times the amount of water produced:
"n(H)=2n(H_2O)=2\\frac{m(H_2O)}{M(H_2O)}=2\\frac{0.0455g}{18\\frac{g}{mol}}=5.06\\times 10^{-3}mol"
The amount of O is a remnant:
"n(O)=\\frac{m(O)}{M(O)}=\\frac{m(compound)-m(C)-m(H)}{M(O)}=\\frac{m(compound)-n(C)M(C)-n(H)M(H)}{M(O)}=\\frac{0.0819g-5.05\\times 10^{-3}mol \\cdot 12\\frac{g}{mol}-5.06\\times 10^{-3}mol \\cdot 1\\frac{g}{mol}}{16\\frac{g}{mol}}=1.02\\times 10^{-3}mol"
n(C):n(H):n(O)=5.05x10-3:5.06x10-3:1.02x10-3=5:5:1
Thus empirical formula is C5H5O
Molar mass of C5H5O is 81g/mol that is two times less than given 162g/mol. Thus molecular formula of compound is C10H10O2.
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