Ejercicio 1

Calcula las seis funciones trigonométricas para cada uno de los siguientes triángulos rectángulos.[br][img]data:image/png;base64,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[/img][br][b]Datos dados:[/b][br][list][*]Cateto b (lado AC) = 11[br][/*][*]Hipotenusa c (lado AB) = 21[br][/*][*]Ángulo C = 90°[/*][/list]1. Hallar el lado faltante (Cateto a o lado BC):[br][math]a=\sqrt{c^2-b^2}=\sqrt{21^2-11^2}=\sqrt{441-121}=\sqrt{320}=17.89[/math][br][b]2. Hallar los ángulos faltantes (A y B):[/b][br][list][*]Para el ángulo A: Usamos el coseno (adyacente 11 sobre hipotenusa 21).[br][/*][/list][math]cos\left(A\right)=\frac{11}{21}=0.5238\Longrightarrow A=cos^{-1}\left(0.5238\right)=58.41°[/math][br]Para el ángulo B:[br][math]B=90°-58.41°=31.59°[/math][br]

Information: Ejercicio 1