The expression is .

Use synthetic division to find .

Rewrite the expression.

Divide the numerator and denominator by .

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 first coefficient() 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 that is one less than the degree of the dividend.

Thus, the quotient is .

The result of division is.

The result of division is .