14) At a certain temperature, 0.920 mol of SO3 is placed in a
4.50-L container. 2So3...
14) At a certain temperature, 0.920 mol of SO3 is placed in a
4.50-L container. 2So3 (g) <--> 2SO2 (g) + O2 (g) At
equilibrium, 0.200 mol of O2 is present. Calculate Kc.
At a certain temperature, 0.680 mol of SO3 is placed in a 3.50-L
container. 2SO3 (g) <---> 2SO2(g) +O2(g) At equilibrium,
0.190 mol of O2 is present. Calculate Kc.
At a certain temperature, 0.920 mol of SO3 is placed in a 4.00-L
container. 2SO3(g) <===>2SO2(g) + O2(g) At equilibrium, 0.130
mol of O2 is present. Calculate Kc.
At a certain temperature, 0.900 mol SO3 is placed in a 5.00 L
container.
2SO3(g)−⇀↽−2SO2(g)+O2(g)
At equilibrium, 0.110 mol O2 is present. Calculate Kc.
A 0.831 gram sample of SO3 is placed in a 1.00 L
rigid container and heated to 1100 K. The SO3 decomposes
to SO2 and O2 :
2SO3(g) ↔ 2SO2(g) + O2(g)
At equilibrium, the total pressure in the container is 1.300
atm. Calculate the value of Kp at 1100 K
Extra Credit: Consider two
containers A and B where A is a rigid container and B is a
container with a massless, frictionless piston that maintains
constant pressure....
1.00 mol of A and 1.00 mol of B are placed in a 4.00-L
container. After equilibrium is established, 0.400 mol of D is
present in the container. Calculate the equilibrium constant for
the reaction: A(g) + 3 B(g) <---> C(g) + 2 D(g)
At a certain temperature, 0.332 mol of CH4 and 0.953 mol of H2S
is placed in a 2.00 L container.
At equilibrium, 14.3 g of CS2 is present. Calculate Kc.
At a certain temperature, 0.4011 mol of N2 and 1.581 mol of H2
are placed in a 1.50L container. N2(g) + 3H2(g) −⇀↽− 2NH3(g) At
equilibrium, 0.1401 mol of N2 is present. Calculate the equilibrium
constant, Kc.
If 1.00 mol of argon is placed in a 0.500-L container at 19.0 ∘C
, what is the difference between the ideal pressure (as predicted
by the ideal gas law) and the real pressure (as predicted by the
van der Waals equation)? For argon, a=1.345(L2⋅atm)/mol2 and
b=0.03219L/mol.
4.60 mol of solid A was placed in a sealed 1.00-L container and
allowed to decompose into gaseous B and C. The concentration of B
steadily increased until it reached 1.10 M, where it remained
constant.
A(s) <===> B(g) + C(g)
Then, the container volume was doubled and equilibrium was
re-established. How many moles of A remain?