$\text{A}\sqrt[3]{1000}=10$

$\text{K}\sqrt{169}=13$

$\text{A}2\cdot \sqrt{36}+\sqrt[3]{1}=2\cdot 6+1=12+1=13$

$\text{M}\sqrt{49}+2^2=7+4=11$

$\text{R}\frac{4}{\sqrt{144}}\cdot \sqrt[3]{-27}+14=\frac{4}{12}\cdot \left(-3\right)+14=\frac{1}{3}\cdot \left(-3\right)+14=-\frac{3}{3}+14=-1+14=13$

$\text{T}5\cdot \sqrt[3]{64}-\sqrt{49}=5\cdot 4-7=20-7=13$

$\text{H}{13}^2=169$

$\text{E}\frac{6\cdot \sqrt[3]{-27}}{\sqrt{9}}+{19}^1=\frac{6\cdot \left(-3\right)}{3}+19=-\frac{18}{3}+19=-6+19=13$

$\text{Z}\sqrt[3]{1000}+\frac{1}{3}\sqrt{81}=10+\frac{1}{3}\cdot 9=10+\frac{9}{3}=10+3=13$

$\text{J}\sqrt{144}+1=12+1=13$

$\text{U}\sqrt{225}-\sqrt[3]{8}=15-2=13$

$\text{O}3\cdot \sqrt{9}+3=3\cdot 3+3=9+3=12$

$\text{S}{7}^1+2\cdot \sqrt[3]{27}=7+2\cdot 3=7+6=13$

$\text{Z}2\cdot \sqrt[3]{216}+\sqrt[3]{1}=2\cdot 6+1=13$

 

$\text{Do wykresˊlenia:}$

$\text{A, M, H, O}$

 

$\text{Nazwisko matematyka:}$

$\text{K, A, R, T, E, Z, J, U, S, Z}$