$\text{I wiersz tabeli}$  

$a=5\text{cm}$  

$P_p=a^2={\left(5\text{cm}\right)}^2=25{\text{cm}}^2$  

$Pb=4\cdot 5\text{cm}\cdot 2\text{cm}=4\cdot 10{\text{cm}}^2=40{\text{cm}}^2$  

$P_c=2\cdot P_p+P_b=2\cdot 25{\text{cm}}^2+40{\text{cm}}^2=50{\text{cm}}^2+40{\text{cm}}^2=90{\text{cm}}^2$    

$\text{II wiersz tabeli}$  

$P_p=64{\text{cm}}^2$  

$a^2=64{\text{cm}}^2\mid \sqrt{}$

$a=\sqrt{64}\text{cm}=8\text{cm}$  

$P_b=4\cdot 8\text{cm}\cdot 10\text{cm}=4\cdot 80{\text{cm}}^2=320{\text{cm}}^2$  

$P_c=2\cdot 64{\text{cm}}^2+320{\text{cm}}^2=128{\text{cm}}^2+320{\text{cm}}^2=448{\text{cm}}^2$    

$\text{III wiersz tabeli}$  

$P_p=\frac{a^2\sqrt{3}}{4}=\frac{{\left(2\text{cm}\right)}^2\cdot \sqrt{3}}{4}=\frac{{\sout{4}}^1{\text{cm}}^2\cdot \sqrt{3}}{{\sout{4}}^1}=\sqrt{3}{\text{cm}}^2$  

$P_b=3\cdot 2\text{cm}\cdot 5\text{cm}=3\cdot 10{\text{cm}}^2=30{\text{cm}}^2$  

$P_c=2\cdot \sqrt{3}{\text{cm}}^2+30{\text{cm}}^2=2\sqrt{3}{\text{cm}}^2+30{\text{cm}}^2=\left(2\sqrt{3}+30\right){\text{cm}}^2$  

$\text{IV wiersz tabeli}$  

$P_b=3\cdot a\cdot b$  

$P_b=3\cdot a\cdot 3\text{cm}$  

$27{\text{cm}}^2=a\cdot 9\text{cm}\mid :9\text{cm}$  

$a=3\text{cm}$  

$P_p=\frac{a^2\sqrt{3}}{4}=\frac{{\left(3\text{cm}\right)}^2\cdot \sqrt{3}}{4}=\frac{9{\text{cm}}^2\cdot \sqrt{3}}{4}=\frac{9\sqrt{3}}{4}{\text{cm}}^2=2\frac{1}{4}\sqrt{3}{\text{cm}}^2$  

$P_c=2\cdot 2\frac{1}{4}\sqrt{3}{\text{cm}}^2+27{\text{cm}}^2=4\frac{1}{2}\sqrt{3}{\text{cm}}^2+27{\text{cm}}^2=\left(4\frac{1}{2}\sqrt{3}+27\right){\text{cm}}^2$  

$\text{V wiersz tabeli}$   

$P_p=6\cdot \frac{a^2\sqrt{3}}{4}=6\cdot \frac{{\left(2\text{cm}\right)}^2\cdot \sqrt{3}}{4}=6\cdot \frac{4{\text{cm}}^2\cdot \sqrt{3}}{4}=6\cdot \sqrt{3}{\text{cm}}^2=6\sqrt{3}{\text{cm}}^2$  

$P_b=6\cdot 2\text{cm}\cdot 1\text{cm}=6\cdot 2{\text{cm}}^2=12{\text{cm}}^2$  

$P_c=2\cdot 6\sqrt{3}{\text{cm}}^2+12{\text{cm}}^2=12\sqrt{3}{\text{cm}}^2+12{\text{cm}}^2=\left(12\sqrt{3}+12\right){\text{cm}}^2$  

 

$\text{VI wiersz tabeli}$  

$P_b=6\cdot a\cdot b$  

$60{\text{cm}}^2=6\cdot a\cdot 2\text{cm}$  

$60{\text{cm}}^2=12\text{cm}\cdot a\mid :12\text{cm}$  

$a=5\text{cm}$  

$P_p={\sout{6}}^3\cdot \frac{{\left(5\text{cm}\right)}^2\cdot \sqrt{3}}{{\sout{4}}^2}=3\cdot \frac{25{\text{cm}}^2\cdot \sqrt{3}}{2}=\frac{75\sqrt{3}\text{cm}}{2}=37,5\sqrt{3}{\text{cm}}^2$  

$P_c=2\cdot 37,5\sqrt{3}{\text{cm}}^2+60{\text{cm}}^2=75\sqrt{3}{\text{cm}}^2+60{\text{cm}}^2=\left(75\sqrt{3}+60\right){\text{cm}}^2$  

 

Rodzaj graniastosłupa	Długość krawędzi podstawy	Długość krawędzi bocznej	Pole podstawy (Pp)	Pole powierzchni bocznej (Pb)	Pole powierzchni całkowitej (Pc)
prawidłowy czworokątny	$5\text{cm}$	$2\text{cm}$	$25{\text{cm}}^2$	$40{\text{cm}}^2$	$90{\text{cm}}^2$
	$8\text{cm}$	$10\text{cm}$	$64{\text{cm}}^2$	$320{\text{cm}}^2$	$448{\text{cm}}^2$
prawidłowy trójkątny	$2\text{cm}$	$5\text{cm}$	$\sqrt{3}{\text{cm}}^2$	$30{\text{cm}}^2$	$\left(2\sqrt{3}+30\right){\text{cm}}^2$
	$3\text{cm}$	$3\text{cm}$	$2\frac{1}{4}\sqrt{3}{\text{cm}}^2$	$27{\text{cm}}^2$	$\left(4\frac{1}{2}\sqrt{3}+27\right){\text{cm}}^2$
prawidłowy sześciokątny	$2\text{cm}$	$1\text{cm}$	$6\sqrt{3}{\text{cm}}^2$	$12{\text{cm}}^2$	$\left(12+12\sqrt{3}\right){\text{cm}}^2$
	$5{\text{cm}}^2$	$2\text{cm}$	$37,5\sqrt{3}{\text{cm}}^2$	$60{\text{cm}}^2$	$\left(75\sqrt{3}+60\right){\text{cm}}^2$