The division is .
Rewrite the given expression that the divisor is in the form of .
Dividend is .
Divisor is .
The divisor obtained is .
Now the divisor is in the form of .
Where .
Write the constant of the divisor
to the left.
In this case, , bring the first coefficient,
down.
\
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
\
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
\
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
\
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
\
Multiply the sum, by
:
.
Write the product under the next coefficient, and add :
.
The remainder is the last entry in the last row.
\\
Therefore, the remainder .
The number along the bottom row are the coefficients of the quotient.
\Start with the power of x that is one less than the degree of the dividend.
\The quotient is .
.