Step 1:
\The lines are
.
.
.
.
If two lines are parallel, then that lines are scalar multiples of each other.
\The normal vector of
is
.

The directional vector of
is
.

.
The directional vector of
is
.


The directional vector of
is
.
.
The lines
and
are parallel.
Step 2:
\If the lines are identical, then that lines are must be parallel.
\Set
in
.


.
Substitute
in
.

.
Substitute
in
.

.
The line
passes through the point is
.
Substitute
in
.

.
Substitute
in
.

.
Substitute
in
.

.
The line
passes through the point is
.
Substitute
in
.

.
.
Substitute
in
.



.
Substitute
in
.




.
The line
passes through the point is
.
The lines
and
are identical lines.
Solution:
\The lines
and
are parallel.
The lines
and
are identical lines.
\
Step 2:
\If the lines are identical, then that lines are must be parallel.
\The lines
and
are parallel.
For line
, set
in
.



Substitute
in
.

.
Substitute
in
.

.
The line
passes through the point is
.
For line
,substitute
in
.

.
Substitute
in
.

.
Substitute
in
.

.
The line
passes through the point is
.
\
\
\
Step 3:
\For line
, substitute
in
.



Substitute
in
.




Substitute
in
.





The line
passes through the point is
.
The points of
and
are equal.
The lines
and
are identical lines.
Solution:
\The lines
and is parellel to
.
The lines
and
are identical lines.
\
\
\
\
\
\
\
\
\
\
\