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Chapter 3.5 Periodic Variations
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the topic of this video is periodic
variations in element properties
and the learning objective is shown on
your screen to
to jump into the discussion of atomic
size it's helpful to first talk about
the definition of covalent radius
the reason that we are using covalent
radius is that's just one way to
discuss atomic size
so the covalent radius is one-half the
distance between the nuclei
of two identical atoms when they are
joined by
a covalent bond and some examples
of of covalent radius are
shown in this figure on your on top of your
your
screen here that i'm circling in red and
what we have are different halogen molecules
molecules
such as f2
for molecular fluorine but we also have
molecular examples of the other halogens
here as well
now the covalent radius is then going to be
be
the half the distance between the nuclei here
here
in this covalent bond so half the
distance for
molecular fluorine is 64 picometers but
you can see as we
as we move along from from chlorine to chlorine
chlorine
bromine and iodine the atomic
size or the covalent radius is increasing
increasing
so let's drop down here to look at the
periodic table
that it has some nice convenient relative
relative
spheres drawn for each um atom so we can see
see
or for each element uh that sort of
helps us to to see
general size trends let's
go ahead and focus again in the halogen box
and here just as we have discussed
looking at the actual molecules of
of these particular halogens halogens we
can see here that indeed as we go
down this period uh the the size gets bigger
bigger
the uh general explanation general
explanation for this
is that the as we drop down from let's say
say
fluorine to chlorine we are also
increasing our principal quantum number
so instead of being in the 2p we are in
the 3p
subshell and what that means is at the
higher principle quantum number value
we are at a higher relative energy
and we're also uh going to be at a larger
larger
relative size so so that's pretty much
the the main trend here is that as we go
down across any period in the periodic table
table
um the size is going to increase
conversely you could say going
up in any period the size will decrease
and i'll draw out some general
trends in a second now
the it's a little bit different now to
consider what happens when we move
from left to right across this
particular periodic table
if we look for example at
the 2p main group block here
what you'll see is that boron is
actually large
relative to carbon and the size keeps
going down and down as we go further
from left to right okay so
going from left to right and indeed
fluorine is one of the smallest
elements so what can explain this because
because
as we add more electrons the size is
decreasing and that can be
a little counterintuitive you're adding
more electrons why
is it decreasing in size and this has to do
do
with um uh this interplay between
the charge of the nucleus um
so we'll write that the nucleus is has
this positive charge at the center
and um we can also think about um
even though we've done a good deal of
talking about
um electrons as waves i'm going to for
this example
just draw it as a particle uh because
it's kind of
um convenient to do so so there's
clearly going to be
a force of attraction here uh that i'm
drawing in green
between the negatively charged electron
and the positively charged
nucleus for the case of hydrogen atom
where there is only one electron and
only one proton this is a
straightforward case to calculate
what is called the nuclear charge okay
so nuclear charge is
designated as capital z
okay and that is literally just the
number of
protons in a nucleus now the case
becomes a little more complicated as we
might add more protons to the nucleus
that would increase the nuclear charge but
but
becomes even more complicated if we add
now into any given subshell another electron
electron
because while the a second electron will indeed
indeed
feel a force of attraction um to the
positively charged nucleus the electrons
that now are sort of in closer proximity
in space
are now going to repel one another
because they are the same negative charge
charge
so what happens in cases where we have
more than one
um electron we actually need to
designate what's called z sub f
e f f and this is the effective
nuclear charge so this means that
because of this um
right the the electron electron
repulsion happening
that no electron actually feels the full um
um
pull of the nucleus and so we can calculate
calculate
z effective or uh the effective nuclear charge
charge
by taking the nuclear charge minus
something that we call
shielding and we don't need to use any
particular values here although it can be
be
quantified but essentially what this
means is when we add
a given atom that the electrons are not
necessarily going to feel the full force
of being attracted to the
to the nucleus now um one final thing
is that when we think about shielding
not all
electrons shield to the same extent okay so
so
um core electrons
are good at
shielding okay
so the so core electrons will provide a
lot of shielding
to subsequent electrons to the valence
electrons but
valence electrons do not shield
each other well
so this is really the most important one
to keep in mind the second one here
uh to explain why the atomic
size or the covalent radius is going to
be decreasing from left right
valence electrons do not shield each
other well so what that means is
i'm going to jump back up to this figure
if we compare starting from boron
to going to carbon for example here
boron to carbon
carbon has one more electron right that
is a 2p2
now it's 2s22p2 rather than 2s2 2p1 for boron
boron
but carbon also has one more proton than boron
boron
and even though those electrons now
carbon has more electrons in the p subshell
subshell
so they should be repelling each other
you'd think maybe that would be bigger
but because the valence electrons in
this 2p subshell don't shield each other
very well
the the second electron that
carbon has in the 2p subshell actually
feels a very strong
um effective nuclear charge because
there is minimal shielding
from two p electrons okay so
essentially it has to do deal with the
fact that
the size decreases from the left to the
right across the periodic table because
valence electrons do not shield each
other all that well so the effective
nuclear charge is high
and that helps contract the the atomic size
size
to summarize the the the trend in size
here i'll just
leave you with this um one of the ways
that i think is very straightforward to
remember the trends in atomic size
is that size decreases up and to the
right on the periodic table
if you just remember this sort of arcing
shape of going up and to the right and
remember that this is
the trend for size decreasing
that might be one way to help you remember
remember
this trend next i'm going to quickly discuss
discuss
the variation in ionic radii
variation in ionic
radii so the um the general rule is that
if something becomes uh loses electrons
so let's take a look at
aluminum neutral atom for a second which
has a
covalent radius of 118 picometers
if we um lose three
electrons okay minus three electrons
what we'll do
is end up with the aluminum
three plus cation and i intentionally
drew this
uh smaller because this actually has
a an ionic radius of
68 picometers so it
shrunk drastically and that's because as
you remove electrons there's
less and less electron electron
repulsion and
um so those electrons that are remaining
feel a higher degree of of effective
nuclear charge and so
they contract on the other hand
it's the opposite case for when
something let's say sulfur for example
takes electrons so here we are adding
two electrons to sulfur
sulfur neutral atom is 104 picometers
and when it took two electrons it
ballooned up
to sulfur two minus or sulfide
and this is now 170 picometers so
substantially larger
and again this is because now we're
adding more electrons
into the valence shell of sulfur there's
more electron electron repulsion so
relative to the neutral atom
it's going to be a larger size the the um
um
the anion here sulfide now
there's one special case well there's a
special term
for ions that have the same electron configuration
configuration
so let's look at a couple of different
ions let's look at o2 minus
f minus sodium plus
and magnesium two plus all of which
share the electron configuration 1s2
2s2 2p6
and you might also just recognize that
noble gas configuration okay so this
could just be
summarized as this
so all of these ions are said to be
because they share the same electron
configuration okay
now if you're good if you need to
compare the sizes of isoelectronic ions
there's a few ways you can do it
one you can look at the charge right so
you can say if they're isoelectronic i
know that they have the same number of
valence electrons um
uh they essentially have the exact same
electron configuration
so in order to get that exact same
electron configuration
the the ions that have um negative
charges and specifically
um uh the higher the negative charge the
bigger the uh
the ion should be because it had to ex
expand to accommodate those extra electrons
electrons
so um what we would say here is that we
would predict o2 minus
is going to be bigger than um f minus
now for the uh oh i forgot to put a plus
on the magnesium two plus over there
um so now if we wanted to think about
what's the size of the cations relative
to here well in order to get to the
uh with o2 minus and f minus they had to
lose electrons
and the more electrons that an atom
loses the smaller it gets so we would
predict here that
sodium plus would be even smaller yet
and the smallest would be
magnesium two plus now that's one way to
do it by evaluating charges
um another way to do it is just to look
at the
the nuclear charge and
if you just compare the nucle the
general rule of thumb here is that
the greater
in a series of
iso electronic
ions and
atoms up next we can
think about trends in ionization energy ionization
amount of energy
required to
release an [Music]
[Music]
electron from
an atom in the gas phase
an example of this would be sodium gas
which is the neutral atom going to
sodium cation
gas plus electron um
and so when we are talking about the
first ionization energy you'll often see
it referred to as capital i capital e
sub 1.
so here are some trends across
so it's ionization energy on the y axis
and then on the x axis we have atomic
number and then it's also broken down
into different periods
so you'll see that there is some
periodicity here um
we have some jumps in first ionization
energy that go back down go back up go
back down
from from as we move across each period
um so some uh trends that i want to talk
about uh
first are that the ionization energy
within a group
tends to go down so if you go down in
the periodic table
ionization energy will also go down that
is it's easier to remove
an outermost electron if we move from the
the
left to the right across a period what
we see is that ionization energy
typically is increasing
and so the effective nuclear charge
is higher uh for those extra electrons
that we're adding as we go from left to
right so that's one of the reasons why
the size decreases but also
it would require more energy to remove
that electron so those are two
general trends in first ionization
energy i do want to point out
um you know one of the uh uh anomalies
here or seemingly anomalies
uh so this is kind of circled so much
here so let me try to click
clear this up a little bit so when we
jump up from let's say
we could look at beryllium to boron and
we can also look at nitrogen to oxygen
i'm going to look at nitrogen
to oxygen that that slight decrease
that's because if we look at the
orbital diagram uh
let's say nitrogen so nitrogen is
i'm stuck here 2p3
so the um energy well not the energy
diagram but the orbital
orbital diagram looks something like
this so we have
one two one two and then we have a
completely half filled
okay so now the the difference between
that and oxygen is oxygens 1
2 2 s 2 2 p 4
so we draw the exact same diagram here
and we have two electrons here two
electrons there and now we're going to
add one
two three and we're going to actually
pair up the electrons here
because that's our only choice we've
already distributed them equally
into the 2p subshell and now we have to
pair them
that pairing process electron pairing
actually is slightly
unfavorable okay so there is some what's
called uh uh
some repulsion even within this um particular
particular
pairing here so what that means is that
that paired electron
the paired electron
to remove
than the corresponding non-paired electron
electron
up here in nitrogen so because that
paired electron is easier to remove an
oxygen that's why we see this
um little decrease here in that first
ionization energy it becomes slightly
easier to easier to remove that outer
most electron and oxygen but then the
trend resumes again with fluorine
finally we'll talk about electron affinity
which is again a negative ion
so some of the atoms that have the highest
highest
electron affinity that is they have the
most amount of energy released when they
accept an electron here
high electron
affinity on the other end of the
scale we have things um
such as beryllium okay over here with
plus 240
which is a calculated value um
and this has low electron infinity it
does not
okay but the general trend here uh just
i just want to point those two out is
sort of
two extreme examples the general trend
is that moving from left to right across
the period the electron affinity is
from the lower part of a group to the
upper part of a group
the electron affinity also increases
generally speaking so what this means is
and of course there are exceptions all
over this
particular periodic table but the
overall trend is
up and to the right electron affinity is increasing
increasing
okay that's the general rule of thumb
electron infinity is
increasing and uh the reason that i
mentioned up into the right electron
affinity is increasing
is because that kind of tracks nicely if
we think about
earlier when i was talking about size
where up and to the right size is decreasing
decreasing
okay effective nuclear charge is increasing
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