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When your dividing, how do you find the \[2x^2\] term?
Does \[(x+3)(A) = (2x^x+C)\] make sense?
So then \[Ax=2x^2,\text{ and } 3A=C\]
okay
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wait are you saying the box A and C are 3?
nope, \[A*x = 2x^2\] and \[3x \ne 2x^2\]
oh okay
So A is?
2x
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yep! and that means C is?
1?
\[C = (2x)*3\], since \[(x+3)A=2x^2+C\]
okay so c is 6x?
is it -12x^2?
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so \[x*B=3x\] Which means B=3. So E = 6. not D. Earlier is wrong, it should read E.
okay so a=2x b=3 c=6x e=6 are theses ones right?
Yep. so now what is the relationship between D,E, and -23?
-29?
cuz -29+6=-23
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wait! 3*3 = 9 not 6.
ohh my bad
but yes, -?+9=-23
-32
-(32)+9=-23... so D = 32
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