Bestimme die Höhe h des Baumes.
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[/img][br] [br][math]\frac{h^{\ast}}{0,2m}=\frac{30,0m}{0,5m}[/math][br] [br][math]h^{\ast}=\frac{30,0m}{0,5m}\cdot0,2m=12,0m[/math][br] [br][math]h=12,0m+1,7m=13,7m[/math]