Step 1 :
\4)
\(a)
\The complex number is
.
The polar form of a complex number is
\
Where
or
and
.
Compare the above complex numbers,
.
The absolute value of
,
Substitute
and
in r.

The absolute value of
is
.
Step 2:
\The argument is 
Substitute
and
in
.

The polar form of a complex number is 
Substitute
and
in
.

The polar form of a complex number is 
Step 3:
\(b)
\The complex number is
.
The polar form of a complex number is
\
Where
or
and
.
Compare the above complex numbers,
.
The absolute value of
,
Substitue
in r.

The absolute value of
is
.
Step 4:
\The argument is 
Substitute
in
.

The polar form of a complex number is 
Substitute
in
.

The polar form of a complex number is
\
Step 5:
\5)
\The polar form of a complex number is
.
Rewrite the above complex number is 

The rectangular form of a complex number is 
Solution :
\4)
\(a)
\The polar form of a complex number is 
(b)
\The polar form of a complex number is 
5)
\ The rectangular form of a complex number is 