Youtor
12 The Factor Theorem Part 1 Factoring Polynomials in Algebra
>> YOUR LINK HERE: ___ http://youtube.com/watch?v=H9MHo5UM7oI
👉 Learn about the remainder theorem and the factor theorem. The remainder theorem states that when a polynomial is divided by a linear expression of the form (x - k), the remainder from the division is equivalent to f(k). Similarly, when a polynomial is divided by a linear expression of the form (x + k), the remainder from the division is equivalent to f(-k). • The factor theorem states that when a polynomial is divided by a linear expression and the remainder is 0, then the linear expression is a factor of the polynomial. Using, the remainder theorem, we have that when f(k) = 0, then (x - k) is a factor of the polynomial also, when f(-k) = 0, then (x + k) is a factor of the polynomial. • 👏SUBSCRIBE to my channel here: https://www.youtube.com/user/mrbrianm... • ❤️Support my channel by becoming a member: / @brianmclogan • 🙋♂️Have questions? Ask here: https://forms.gle/dfR9HbCu6qpWbJdo7 • 🎉Follow the Community: / mrbrianmclogan • Organized Videos: • ✅Remainder and Factor Theorem • • Remainder and Factor Theorem • ✅Remainder and Factor Theorem | Learn About • • Remainder and Factor Theorem | Learn ... • ✅How to apply the Remainder and Factor Theorem • • How to apply the Remainder and Factor... • • 🗂️ Organized playlists by classes here: / mrbrianmclogan • 🌐 My Website - http://www.freemathvideos.com • 🎯Survive Math Class Checklist: Ten Steps to a Better Year: https://www.brianmclogan.com/email-ca... • Connect with me: • ⚡️Facebook - / freemathvideos • ⚡️Instagram - / brianmclogan • ⚡️Twitter - / mrbrianmclogan • ⚡️Linkedin - / brian-mclogan-16b43623 • 👨🏫 Current Courses on Udemy: https://www.udemy.com/user/brianmclog... • 👨👩👧👧 About Me: I make short, to-the-point online math tutorials. I struggled with math growing up and have been able to use those experiences to help students improve in math through practical applications and tips. Find more here: https://www.freemathvideos.com/about-me/ • #polynomials #brianmclogan
#############################
