(a)
\The functions are and
.
Find .
Definition of composite function : .
.
(b)
\Find .
.
(c)
\In a rational function, denominator cannot be zero.
\Domain of is
where
and
are non zero real numbers.
Domain of is all real numbers.
.
In a rational function, denominator cannot be zero.
\Domain of is
where
,
and
are non zero real numbers.
In a rational function, denominator cannot be zero.
\The domain of is
where
,
and
are non zero real numbers.
(d)
\If then
is true.
(a)
(b)
(c) The domain of is
where
,
and
are non zero real numbers.
The domain of is
where
,
and
are non zero real numbers.
(d) If then
is true.