Toggle navigation
Login
Inicio
Home
Secuencias Didacticas
3706
Actualizar
Actualizar Secuencia Didactica: 3706
Año
Periodo
Período 1
Período 2
Período 3
Período 4
Área
Seleccione una área
Grado
Transición
Aceleración del
Pre-Jardín
Jardín
Preescolar
Grado 1
Grado 2
Grado 3
Grado 4
Grado 5
Grado 6
Grado 7
Grado 8
Grado 9
Grado 10
Grado 11
CLEI I
CLEI II
CLEI III
CLEI IV
CLEI V
CLEI VI
Tema
Fecha de inicio
Fecha de finalización
Propósito
<p>GUIA 1</p><p>Reconocer las estructuras conceptuales y de procedimiento relacionadas con la descomposición en factores.</p>
Motivación
<p style="text-align: justify;">Para entender mejor el tema por favor observe con mucha atención. </p><p style="text-align: justify;"><br></p><p style="text-align: justify;"><a href="https://youtu.be/O198muOc4wA">https://youtu.be/O198muOc4wA</a></p><p style="text-align: justify;"><br></p><p style="text-align: center;"><iframe width="500" height="281" src="//www.youtube.com/embed/O198muOc4wA" frameborder="0" allowfullscreen=""></iframe></p>
Explicación
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
Ejercicios
<p style="text-align: center;"><img src="data:image/png;base64,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" style="" rel=""></p>
Evidencia
Evaluación
<p>En el espacio de tarea por favor enviar resueltos los ejercicios dejados anteriormente.</p>
Bibliografía
<p>Algebra de Baldor</p>
Foro
<p>A partir del siguiente ejercicio: <img src="data:image/png;base64,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" alt="" width="232" height="64" style="width: 232px; height: 64px;"> conteste las siguientes preguntas: </p><ol><li>¿Cual es el factor común de los coeficientes?¿Por que?.</li><li>¿Cual es el factor común de las letras?¿Por que?.</li><li>Factorizar el polinomio.</li></ol>
calificable?
Activo
Actualizar
