$\sin (\alpha )=\frac{10}{12}\approx \mathrm{0,833}$, dus $\text{α}\approx \mathrm{56,4}°$
$\cos (\beta )=\frac{10}{12}\approx \mathrm{0,833}$ dus $\text{β}\approx \mathrm{33,6}°$ en
$\tan (\gamma )=\frac{10}{12}\approx \mathrm{0,833}$ dus $\text{γ}\approx \mathrm{39,8}°$

$\text{sin}(37°)=\frac{a}{10}$, dus $a=10\cdot \text{sin}(37°)\approx \mathrm{6,02}$
$\text{cos}(37°)=\frac{b}{10}$, dus $b=10\cdot \text{cos}(37°)\approx \mathrm{7,99}$

$\text{sin}(37°)=\frac{10}{x}$, dus $x=\frac{10}{\text{sin}(37°)}\approx \mathrm{16,62}$
$\text{tan}(37°)=\frac{10}{y}$, dus $y=\frac{10}{\text{tan}(37°)}\approx \mathrm{13,27}$

$\text{tan}(37°)=\frac{p}{10}$, dus $p=10\cdot \text{tan}(37°)\approx \mathrm{7,54}$
$\text{cos}(37°)=\frac{10}{q}$, dus $q=\frac{10}{\text{cos}(37°)}\approx \mathrm{12,52}$