Loading presentation...

Present Remotely

Send the link below via email or IM

Copy

Present to your audience

Start remote presentation

  • Invited audience members will follow you as you navigate and present
  • People invited to a presentation do not need a Prezi account
  • This link expires 10 minutes after you close the presentation
  • A maximum of 30 users can follow your presentation
  • Learn more about this feature in our knowledge base article

Do you really want to delete this prezi?

Neither you, nor the coeditors you shared it with will be able to recover it again.

DeleteCancel

Make your likes visible on Facebook?

Connect your Facebook account to Prezi and let your likes appear on your timeline.
You can change this under Settings & Account at any time.

No, thanks

04.08 Polynomial Identities and Proofs

No description
by

Bethany Vasquez

on 20 April 2014

Comments (0)

Please log in to add your comment.

Report abuse

Transcript of 04.08 Polynomial Identities and Proofs

04.08 Polynomial Identities and Proofs

End!
Awesome New Polynomial Identity

Today you will be the first to view this new reliable and easy polynomial identity.

(x+y)(x+y)= x^2 + 2xy + y^2

Look's really complicated right, It really isn't.
I'm about to show you step by step to get to point A to point B.





Algebraic Proof

First we have to get from (x+y)(x+y) to (x+y)(x+y)= x^2 + 2xy + y^2 and I will show you how....

1. First you have to distribute (x+y)(x+y)
which gives you (x+y)(x+y) = x^2 +xy +xy +y^2

2. Now you have to combine alike terms

3. Which will give you the
polynomial identity

(x+y)(x+y)= x^2 + 2xy + y^2

See easy.
By Bethany Vasquez
Numerical Proof
Now to show you that this polynomial identity is absolutely true we will add numbers in for the variables. X=5 Y=6

(5+6)(5+6)= 5^2 + 2(5)(6) + 6^2
(11) (11) = 25+ 60+ 36
121= 121

Since they both come out to 121 that means this polynomial identity truly works.

You see I wasn't lying when I said It was reliable and easy.
Now all you have to do is tell everyone about this amazing new polynomial identity to help it become the next big thing.
Full transcript