ACK! I don't get this passage at all! So, 0.8atm H2 goes in...how do we know that total pressure can never reach a value as low as 0.6atm? Or that 0.2atm of CS2 was initially added?
The Passage reads:
During an experiment, the closed glass cylinder is filled with 1.00 atm. of hydrogen (H2) according to the gauge in the cylinder. Flask I is filled with 1.0 atm carbon disulfide
(CS. The reaction starts when the stopcock is opened allowing the two gases to mix. The temperature of the glass column is maintained at 25"C using an external heat sink.
The internal pressure is monitored until it stays constant Figure 2 shows the internal pressure over time, where t = 0 represents the time at which the two gasses were mixed.
The pressure of each gas in the reaction mixture can be calculated from the change in internal pressure. The initial partial pressure of hydrogen gas is 0.8 atmospheres in the
l.25 L closed system. The decrease in partial pressure of hydrogen gas is double the decrease in the internal pressure based on the stoichiometry of the Reaction 1, which shows the reactivity of the compounds.
1 CS2(g) + 4H2(g) =: 1 CH4(g) + 2 H2S(g)
Reaction 1
The final internal pressure is the sum of the partial pressures.
The Passage reads:
During an experiment, the closed glass cylinder is filled with 1.00 atm. of hydrogen (H2) according to the gauge in the cylinder. Flask I is filled with 1.0 atm carbon disulfide
(CS. The reaction starts when the stopcock is opened allowing the two gases to mix. The temperature of the glass column is maintained at 25"C using an external heat sink.
The internal pressure is monitored until it stays constant Figure 2 shows the internal pressure over time, where t = 0 represents the time at which the two gasses were mixed.
The pressure of each gas in the reaction mixture can be calculated from the change in internal pressure. The initial partial pressure of hydrogen gas is 0.8 atmospheres in the
l.25 L closed system. The decrease in partial pressure of hydrogen gas is double the decrease in the internal pressure based on the stoichiometry of the Reaction 1, which shows the reactivity of the compounds.
1 CS2(g) + 4H2(g) =: 1 CH4(g) + 2 H2S(g)
Reaction 1
The final internal pressure is the sum of the partial pressures.