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Answer: 2.3. A sample of mercury(II) oxide is placed in a 5.00 L evacuated container and heated until it decomposes entirely
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Answer #1

Given

Volume of oxygen gas = volume of container = 5.00 L

Temperature of gas = 25 + 273 = 298 K

Pressure of oxygen gas = 1.73 atm

Mass of HgO originally placed into the container = ?

Decomposition reaction of HgO is, 2 HgO (s)  \overset{\Delta }{\rightarrow} 2 Hg (s) + O 2 (g)

From reaction, 2 mol HgO \equiv 2 mol Hg \equiv 1 mol O 2

First calculate no. of moles of HgO from the no. of moles of oxygen produced in the reaction.

We have, P V = n R T

where, P is a pressure of a gas, V is a volume of a gas, n is no. of moles of gas, R is a gas constant and T is temperature of gas.

\therefore No. of moles of oxygen gas ( n ) = P V / R T

\therefore No. of moles of oxygen gas ( n ) = ( 1.73 atm \times 5.00 L ) / (  0.082057 L atm mol -1 K -1phpGNvaOF.png 298 K )

\therefore No. of moles of oxygen gas ( n ) = 0.3537

From reaction, 1 mol O 2\equiv2 mol HgO

\therefore 0.3537 mol O 2\equiv ( 2 \times 0.3537 / 1 ) mol HgO

\therefore 0.3537 mol O 2\equiv 0.7074 mol HgO

We have relation, no. of moles = Mass / Molar mass

\therefore Mass = No. of moles \times Molar mass

\therefore Mass of HgO = No. of moles of HgO \times Molar mass of HgO

Molar mass of HgO = 200.59 + 16.00 = 216.59 g/ mol

\therefore Mass of HgO = 0.7074 mol  \times 216.59 g/ mol = 153 g

ANSWER : Mass of HgO originally placed into the container = 153 g

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