Synthetic division is a method for dividing a polynomial by a linear factor. It involves writing the coefficients of the terms being divided, drawing a box around the number being divided by with a line below, then repeatedly bringing down the next term and performing multiplication and subtraction until reaching a remainder. For example, to divide (2x-7) by (x=3), write the coefficients 2 and 7, box the 3 with a line below, bring down the 3 and multiply and subtract repeatedly to reach a remainder.
It's the last part of decimal's sheets.
Multiplying, dividing process and conversion is available here.
It has been described easily for better understanding.
This sheet has been made with the help of sites
It's the last part of decimal's sheets.
Multiplying, dividing process and conversion is available here.
It has been described easily for better understanding.
This sheet has been made with the help of sites
2. Step One: Write down the coefficients of each term Which are the numbers in the equation. Ex: (2x-7) / (x=3) 2 and 7 would be the coefficients.
3. Step two: Draw a box and a line. Then, take the opposite sign of what you’re dividing by. In this example the boxed in number would of originally been a negative. The box goes around the number you are using to divide with and the line is to simply separate.
4. Step three: Bring down the first term Once again, using this example. The first term would be 3, because it is simply the first number in the equation. You drop it straight down.
5. Step Four: Multiply and Add- Repeat For example: 3 x 4 = 12 0-12 = -12 -12 x 4 = -38 -38-48 = 10 Etc. 719 would be a remainder.
