\
Step 1 :
\If
is the position vector, then
The unit tangent vector is
.
If tangent vector is
, then
The principal unit normal vector is
or
Step 2 :
\The vector-valued function is
and time
.
Apply derivative on each side with respect to t.
\
Find the magnitude
:

Step 3 :
\Find the tangent vector
:

Substitute
in above equation.

Since
,
or
.
Step 4 :
\Graph :
\Graph the parametric equations
and the normal vector
.

\
Solution :
\
or
.
Graph :
\