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Learn how to divide polynomials, also known as algebraic long division. This video starts with simple examples and gradually moves to more complex ones, demonstrating how to divide quadratics by linear factors.
- Dividing polynomials: long division (video) | Khan Academy
Course: Algebra (all content) > Unit 10. Lesson 21: Long...
- Polynomial division | Algebra 2 | Math | Khan Academy
After we have added, subtracted, and multiplied polynomials,...
- Divide polynomials by monomials (with remainders) - Khan Academy
In this video professor Sal is explaining how to divide...
- Divide polynomials with remainders (practice) - Khan Academy
When dividing a by b , we can find the unique quotient...
- Dividing polynomials: long division (video) | Khan Academy
Course: Algebra (all content) > Unit 10. Lesson 21: Long division of polynomials. Intro to long division of polynomials. Dividing polynomials: long division. Math>. Algebra (all content)>. Polynomial expressions, equations, & functions>.
Math: Pre-K - 8th grade; Pre-K through grade 2 (Khan Kids) Early math review; 2nd grade; 3rd grade; 4th grade; 5th grade; 6th grade; 7th grade; 8th grade; See Pre-K - 8th Math
After we have added, subtracted, and multiplied polynomials, it's time to divide them! This will prove to be a little bit more sophisticated. It turns out that not every polynomial division results in a polynomial. When it doesn't, we end up with a remainder (just like with integer division!).
In this video professor Sal is explaining how to divide polynomials by monomials with reminders i.e., (4x^2+2x^2+x+1)/x^2 [my own example] for this {(4x^2/x^2),(2x^2/x^2),[(x+1)/x^2]}
When dividing a by b , we can find the unique quotient polynomial q and remainder polynomial r that satisfy the following equation: a ( x ) b ( x ) = q ( x ) + r ( x ) b ( x ) , where the degree of r ( x ) is less than the degree of b ( x ) .
20 maj 2019 · Dividing (3x³+4x²-3x+7) by (x+2) using long division. View more lessons or practice this subject at https://www.khanacademy.org/v/poly-di......more. ...more.
