Answer 1:
Balancing a chemical equation is equivalent to
the law of conservation of mass. That is, you are
saying that the same amount of stuff on the
products has to come from the same amount of stuff
on the reactants, plus or minus some energy. I
like to think of it in terms of individual atoms
that are being shifted around to form new bonds,
and how they are shifted around is determined by
how energetically favorable it is. An example is
the reaction between
methane and oxygen .
The thing to remember is that when you balance
a chemical equation, you are preserving the number
of each species. This number, on an
experimentally measurable scale, is moles. A
mole is about 6.02 x 1023 of something
just like a dozen is 12 of something or a baker's
dozen is 13 of something. The number of moles
tells you how many of a certain species you have;
this is also known as Avogadro's number.
To convert it into a physical property such as
volume you need a conversion factor. There is a
rule of thumb that an ideal gas at STP (standard
temperature and pressure- i.e., around 273 K and 1
atm) will occupy 22.4 L/mol. It's important to
remember that this only holds for an ideal
gas, where there are no intermolecular forces
and collisions between atoms is elastic, at a
certain temperature or pressure; otherwise you
need to use the ideal gas law to back-out the
volume at a different temperature or pressure.
A noble gas, for instance, could be reasonably
considered as an ideal gas. Knowing the number
of moles of your product or reactant, the
temperature, the pressure, and the above
conversion factor, you now have what you need to
figure out the volume of gas from unit analysis.
Why is it that we can say any ideal gas will
take up 22.4 L/mol? This has to do with the
fact that a gas is mostly empty space. Unlike in a
solid in which the atoms are closely packed
together, the atoms in a gas are spaced so far
apart that the size of the atom does not
matter.
What if the gas is not an ideal gas? Then
you will need a more sophisticated way of
estimating the volume that accounts for
intermolecular forces (e.g., Van der Waals or
hydrogen bonding) and inelastic scattering.
Generally for larger intermolecular forces or more
inelastic scattering, you would expect a smaller
volume. You can see several modifications to the
ideal gas law in an attempt to account for this
(mostly empirically) here
.
Hope this helps!
Best,
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