Guerrero Mckenzie
07/20/2023 · Senior High School
Determina el corislemerto de ur angulo de \( 44^{\circ} \)
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Tutor-Verified Answer
Step-by-step Solution
Para determinar el coseno de un ángulo de \( 44^{\circ} \), podemos utilizar la función trigonométrica del coseno. El coseno de un ángulo en radianes se puede calcular utilizando la fórmula:
\[ \cos(\theta) = \frac{{\text{{cosen}}(\theta)}}{{\text{{radianes}}}} \]
Dado que el ángulo dado es de \( 44^{\circ} \), primero necesitamos convertirlo a radianes. Sabemos que \( 180^{\circ} = \pi \) radianes, por lo tanto:
\[ 44^{\circ} = \frac{{44}}{{180}} \times \pi \]
Ahora, podemos calcular el coseno de \( 44^{\circ} \) en radianes.
Calculate the value by following steps:
- step0: Calculate:
\(\frac{44}{180}\pi \)
- step1: Reduce the fraction:
\(\frac{11}{45}\pi \)
- step2: Multiply:
\(\frac{11\pi }{45}\)
El ángulo de \( 44^{\circ} \) en radianes es aproximadamente \( 0.767945 \) radianes.
Ahora, podemos calcular el coseno de \( 44^{\circ} \) en radianes utilizando la función trigonométrica del coseno.
Calculate the value by following steps:
- step0: Calculate:
\(\cos\left(0.767945\right)\)
El coseno de \( 44^{\circ} \) es aproximadamente 0.71934.
Quick Answer
El coseno de \( 44^{\circ} \) es aproximadamente 0.71934.
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