Expand the expression

Organize polynomials

$C$ 
$-$ $\left(1\square \right)$ $4i$ $+3x+5y-4y-2y-4x3x$ $-3x-4y$ $+2+$ $-x$ $-z-2xx^{2}-y^{2}+z^{2}-$ $+$ $-$ $x^{2}-y^{2}-z^{2}+2y$ $yx+=$ 
$\left(\bar{i} W\right)$ $\dfrac {2} {x}+x^{2}$ 

[13] $etbe$ $acto0$ $1bcorca$ to determine whether g(x) is a factor of p(x) in the following $ca5e$ 
Use 
= 
$n\left(x\right)=2x^{3}$ + $x^{2}-2x-1.$ g(x) $=x41$ 
$\left(14\right)$ $1151$ $5aclo\pi 4Q$ 2y - 4y - $2y+4$ 
Divide: p(x) $x^{3}-4x$ $1x46$ g(x) = $x-3$ 
$lor|$ 
the $poss1b1c$ expressions for the dimensions of the cuboids whose volume is: 
$\left(15\right)$ What $4\pi <1|$ 
$12ky^{2}+18ky-12k$ $2$ 

a) $a+a+b=$ 
$b\right)x+y+y=$ 
$c\right)$ $2x+y+x=$ 
d) $a+b+2b=$ 
e) $2a+b-a=$ 
f) $3x+2y-y=$ 
g) $3x+y-x=$ 
$h\right)5a-2b-2a=$ 
i) $A+2a+b-3b=$ 
j) $2x+x+y-2y=$ 
$k\right)5x-4x+4y-2y=$ 
I) $a+a-b-b=$ 
$m\right)2a-3b-a-b=$ 
n) $5x-2y-4x-y=$ 
o) $4x-3y+2x=$ 
p) $b+b-a-a=$ 
q) $6a+3b-a+b=$ 

$\left(a\right)$ $p+p+p=$ $\left(b\right)$ $q+q-q=$ 
(c) $7n+3n=$ $\left(d\right)$ $12k-11k=$ 
$\left(e\right)$ $10r+12r+4r=$ (f) $20g+6g-8g=$ 
$lg\right)$ $6h+5h-8h=$ $\left(h\right)$ $4t-t-t+6t=$ 
$\left(\right)$ $12y+3y-2y-4y=$ $\left(\int \right)$ $20z-4z+5z-6z=$ 

$\left(g\right)$ $6h+5h-8h=$ $\left(n\right)$ $4t-t-t+6t=$ 
$\left(0\right)$ $12y+3y-2y-4y=$ $\left(\right)$ $20z-4z+5z-6z=$ 

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