2. Step 1
• Make sure the polynomial is written in descending order.
3. Step 2
• Divide the term with the highest power inside the division symbol by
the term with the highest power outside the division symbol. In this
case, we have x3 divided by x which is x2.
4. Step 3
• Multiply (or distribute) the answer obtained in the previous step by
the polynomial in front of the division symbol. In this case, we need
to multiply x2 and x + 2.
6. Step 5
• Divide the term with the highest power inside the division symbol by
the term with the highest power outside the division symbol. In this
case, we have –6x2 divided by x which is –6x.
7. Step 6
• Multiply (or distribute) the answer obtained in the previous step by
the polynomial in front of the division symbol. In this case, we need
to multiply –6x and x + 2.
9. Step 8
• Divide the term with the highest power inside the division symbol by
the term with the highest power outside the division symbol. In this
case, we have 14x divided by x which is +14.
10. Step 9
• Multiply (or distribute) the answer obtained in the previous step by
the polynomial in front of the division symbol. In this case, we need
to multiply 14 and x + 2.
12. Step 11
• Write the final answer. The term remaining after the last subtract step
is the remainder and must be written as a fraction in the final answer.