Applications
@The
production
function
may
be
applied
to
most
firms
and
organizations,
industries
and
even
countries,
so
long
as
outputs
and
inputs
are
clearly
defined
®Traditionally,
it
has
been
used
to
describe
industrial
processes
where
capital
and
labour
are
combined
to
produce
an
output
@®However,
as
industrial
economies
become
transformed
to
service
economies
that
rely
heavily
on
knowledge
and
information,
our
use
the
production
function
must
also
change
@In
particular,
the
role
of
technology
and
technology
transfer,
R&D,
and
knowledge
workers
must
be
incorporated
into
the
analysis
of
how
goods
and
services
are
produced,
and
how
they
affect
the
rate
of
growth
of
output
and
productivity
Productivity
in
the
Short
Run
Q
=
f(KL),
or
@
=
f(L)
ok
M
&
From
this,
we
define
the
following:
&
W
Q/L
=
Average
Product
of
Labour
(AP,)
AQ/AL
=
Marginal
Product
of
Labour
(MP,)
The
Average
Product
of
Labour
is
the
most
common
measure
of
productivity
for
firms,
industries,
and
nations.
The
"Law"
of
Diminishing
Returns
As
the
use
of an
input
increases,
with
other
inputs
fixed,
output
initially
increases
at
an
increasing
rate
(increasing
marginal
returns);
it
then
reaches
a
point
at
which
additional
units
of
the
variable
input
will
cause
output
to
rise,
but
at
a
decreasing
rate
(decreasing
marginal
returns);
and
eventually
it
reaches
a
point
after
which
output
falls
(negative
marginal
returns).
Diminishing
Negative
c
Marginal
M:,gi"al
Increasing
Returns
Returns
Marginal
Returns
Short-Run
Production
'
:
Function
'
'