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Cálculo multivariado - Momento 1

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Cálculo multivariado - Momento 1

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Observa con atención y toma nota del contenido del video, mientras se reproduce saldrán preguntas que debes responder seleccionando la respuesta correcta. ¡Adelante!

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E-learning UCC Actividades de Aprendizaje
E-learning UCC Actividades de Aprendizaje
Colombia

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Cálculo multivariado - Momento 1
 

Cálculo multivariado - Momento 1Online version

Observa con atención y toma nota del contenido del video, mientras se reproduce saldrán preguntas que debes responder seleccionando la respuesta correcta. ¡Adelante!

by E-learning UCC Actividades de Aprendizaje
QR
1

¿Cómo se calcula el ángulo entre pétalos en una rosa con n pétalos?

2

Las rosas son curvas cerradas y periódicas, mientras que las espirales de Arquímedes crecen indefinidamente conforme aumenta el ángulo θ esto es:

Explicación

El ángulo entre pétalos es la función seno que tiene simetría y cada pétalo aparece en intervalos de π/n

La espiral de Arquímedes está definida por la ecuación r=a+bθ, donde la distancia radial r crece linealmente conforme aumenta el ángulo θ, lo que implica que la curva se extiende indefinidamente alejándose del origen. En contraste, las rosas son curvas cerradas y periódicas que se forman cuando el coeficiente en la función trigonométrica es racional, haciendo que la curva termine finalmente donde empezó.

 
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