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008-ParaB Sings: "Y-Squared Tiles"

posted Feb 8, 2012, 3:58 PM by Gregory Taylor
PARAB SINGS 01

(y-k)2 - 4p(x-h) presents....

"Y-Squared Tiles"
  (*aka "Smile", Avril Lavigne)

--------
   Algebra Tiles Reference Here

    Music Reference: YouTube Here
    Karaoke Version: YouTube Here
    Official Video: YouTube Here




You know that we like using 'x'
(To do algebra is not that complex)
Physical models can help you out (oh oh)

A small square will be one by one
(The area, the area is how it's done)
Unknown length shows 'x' without a doubt


You said, "Wait. What's x squared?"
Check length and width and now you are prepared
Then, you said, "Wait. This can't equate.
This side won't match that 'x' length we did state."

Yeah...

     There's a yyyyy squared tile
     Similar style
     If areas are varying it's more worthwhiiiiiile that we
     We work consistently
     With more unknowns you'll find the zones
     That give us y-y-y-y squared ti-i-i-iles

x2 +6x + ???
Colours will give tiles a sign
(Zero pair, zero pair we define)
To add or subtract we match and go (oh oh)

You can also multiply
(Keep track of each term, and we won't go awry)
Completing the square's soon status quo.


You said, "Wait. What's like terms?" (What's like terms?)
Just take a look, each tile type now confirms
Then, you said, "Wait. x is not great." (x is not great.)
As you gain skill, we'll vary and update.

Yeah...

     There's a yyyyy squared tile
     Similar style
     If areas are varying it's more worthwhiiiiiile that we
     We work consistently
     With more unknowns you'll find the zones
     That give us y-y-y-y squared ti-i-i-iles

                         That give us y-y-y-y squared ti-i-i-iles


You know that we like using 'x'
To do algebra is not that complex
Physical models can help you out.

You know that we like using 'x'
To do algebra is not that complex
Physical models can help you oooout!


     There's a yyyyy squared tile
     Similar style
     If areas are varying it's more worthwhiiiiiile that we
     We work consistently
     With more unknowns you'll find the zones
     That give us y-y-y-y squared ti-i-i-iles

(That give us, that get to) y-y-y-y squared ti-i-i-iles

That give us y-y-y-y squared ti-i-i-iles


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