[justify]En esta actividad observaremos qué efectos tiene hacer modificaciones en los elementos del sistema original o de referencia. [/justify]
Observa la siguiente modificación:[br][br][img]data:image/png;base64,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[/img][br][br][br][br]
1. ¿El sistema tiene solución?
2. Con respecto al contexto de la situación planteada inicialmente. ¿Qué interpretación le das a (120+0.02)?