\begin{tabular}{l|l|}\hline \( \begin{array}{l}\text { Sample Response: Because vertical angles are } \\ \text { congruent, angles } 1 \text { and } 4 \text { are congruent. Because } \\ \text { corresponding angles are congruent, angles } 4 \text { and } 8 \text { are } \\ \begin{array}{l}\text { congruent. Because angle } 4 \text { is congruent to both } 1 \text { and } 8, \\ \text { angle } 1 \text { is congruent to angle } 8 .\end{array}\end{array} \) & \( \begin{array}{l}\text { What did you include in your response? Check all that } \\ \text { apply. } \\ \square \text { vertical angles theorem } \\ \square \text { corresponding angles theorem } \\ \square \text { transitive property }\end{array} \) \\ \( \square \) supplementary angles \\ \( \square \) linear pairs \end{tabular}
Solución de tutoría real
Responder
Solución
¡Inicia sesión para desbloquear respuestas gratis!
Una plataforma de aprendizaje en la que confían millones de estudiantes y profesores reales.
Descubrir Revisado y aprobado por el equipo de tutoría de UpStudy
Mind Expander
Vertical angles, formed when two lines intersect, are always congruent. This delightful little theorem has roots in ancient geometry, confirmed by the likes of Euclid, who made sure we understood their power! Imagine two foes in battle, staring across at each other—these angles are reflections of one another, always equal. When we dive into real-world applications, think of engineering and architecture, where precise angles are crucial. Architects must ensure their design angles adhere to these principles for stability and aesthetic appeal. So next time you look at a building, remember: those angles are working hard to keep everything standing tall and proud!
