Porządkujemy wyrazy będące w pierwszym wierszu tabeli.

$2x\cdot \left(-3\right)xy=\underset{-6}{\underbrace{2\cdot (-3)}}\cdot \underset{x^2}{\underbrace{x\cdot x}}\cdot y=\underline{\underline{-6x^{2}y}}$

$-2xy\cdot \left(-3\right)y=\underset{6}{\underbrace{-2\cdot (-3)}}\cdot x\cdot \underset{y^2}{\underbrace{y\cdot y}}=\underline{\underline{6x{y}^2}}$

$0,75x^{2}y\cdot 8x{y}^2=\underset{6}{\underbrace{0,75\cdot 8}}\cdot \underset{x^3}{\underbrace{x^2\cdot x}}\cdot \underset{y^3}{\underbrace{y\cdot y^2}}=\underline{\underline{6x^3{y}^3}}$

$\frac{2}{3}x\cdot (-9)x{y}^2=\underset{-6}{\underbrace{\frac{2}{3}\cdot (-9)}}\cdot \underset{x^2}{\underbrace{x\cdot x}}\cdot y^2=\underline{\underline{-6x^2{y}^2}}$

$2y^2\cdot 3xy=\underset{6}{\underbrace{2\cdot 3}}\cdot x\cdot \underset{y^3}{\underbrace{y^2\cdot y}}=\underline{\underline{6x{y}^3}}$

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Uzupełniamy tabelę.

Wyraz	$2x\cdot (-3)xy$	$-2xy\cdot (-3)y$	$0,75x^{2}y\cdot 8x{y}^2$	$\frac{2}{3}x\cdot (-9)\cdot x{y}^2$	$2y^2\cdot 3xy$
Uporządkowany wyraz	$-6x^{2}y$	$6x{y}^2$	$6x^3{y}^3$	$-6x^2{y}^2$	$6x{y}^3$
Litera	T	R	O	P	Y