Step 1:
\The polynomial is
.
It is possible to find the roots of this polynomial using graphically.
\Graph :
\The graph of the polynomial, real roots are x-intercept of the graph of
.

Graphically the roots of the polynomial are
.
Step 2:
\To find the remaining two roots, reduce the polynomial using synthetic division method.
\Make a table for synthetic division method :
\| roots | \2 | \-3 | \-17 | \41 | \-21 | \
| -3.285 | \2 | \-9.57 | \14.44 | \-6.42 | \0.14 | \
The reduced polynomial is 
Again make a table for synthetic division method :
\| roots | \2 | \-9.57 | \14.44 | \-6.42 | \
| 0.784 | \2 | \-8.01 | \8.2 | \0.02 | \
The reduced polynomial is
.
Step 3:
\The roots of the quadratic equation
are
.
The quadratic equation is
.

The roots of the quadratic equation is
.
Solution :
\The roots of the polynomial
is
,
.