miércoles, 20 de mayo de 2020

MIÉRCOLES 20 DE MAYO DE 2020

!BUENOS DÍAS CLASE ¡
VAMOS A POR EL MIÉRCOLES.

Todavía queda alguno de vosotros por unirse a la Plataforma Blinklearning, vais a encontrar en ella un montón de material de inglés para repasar y ampliar.

Vamos a empezar como todos los días con 
MATEMÁTICAS

REPASO

1. Multiplicamos

236,8 x 25           5987  x   305   Recuerdo la norma del cero en el multiplicador.


2.Un problema con trampa que necesita dibujo para solucionarlo
   bien.
 Valeria ha plantado tomates en las dos novenas partes de su huerto.
Ha plantado más tomates que pimientos y más lechugas que tomates.
¿ Qué fracción de cada verdura ha plantado en su huerto?

Os aconsejo que dibujéis un rectángulo y lo dividáis en nueve partes iguales y con color pongáis cada verdura.
Luego  escribís como fracción cada verdura.


3. Escribe dos fracciones equivalentes a:

      un medio    1/2

      tres cuartos  3/4

Lo conseguimos multiplicando el numerador y el denominador por el mismo número.


Te recuerdo que las fracciones equivalentes representan la misma cantidad de la unidad.

Se  comprobaba así: 3               6
                                               -------   y              -------        Multiplicamos en cruz.
                                                   4                      8

3 x 8   y 4 x 6   y comprobamos que nos da lo mismo 24.
Luego 3/4 y 6/8 son equivalentes.

4. Otro problema para pensar.

Adam ha comprado 8 paquetes de carne de un cuarto de kilo cada uno.

Natalia ha comprado 1 kilo  y cuarto de carne.

¿Quién ha comprado más carne ?

El que ha comprado menos. ¿Cuánta carne tiene que comprar para que las compras sean equivalentes?


NUEVO GEOMETRÍA 
CLASIFICACIÓN DE LOS POLÍGONOS

TAREA 
DIBUJO PERFECTO
ESTUDIAR SERIAMENTE
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
ESTA SEGUNDA TABLA ES LA QUE TENÉIS QUE COPIAR
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PARA LOS QUE QUIERAN AMPLIAR.

Os dejo también un enlace para repaso.
Nos sirve para Lengua castellana como texto ciéntifico.



LENGUA

Vamos a empezar con preguntas que nos llegan del vídeo de matemáticas 

1. ¿Qué es un polígono?
2. ¿Qué es un polígono regular?
3. ¿En qué objetos hemos encontrado polígonos ?

Ahora seguimos con el TEMA 11
VOCABULARIO
PALABRAS POLISÉMICAS.
ES UN REPASO PORQUE YA CONOCÉIS BIEN LAS PALABRAS POLISÉMICAS.
 Vais a la página 223
1. Leo la teoría
2. Copio con cuidado.
3. Completo los ejercicios 1,2 y 3 de la página 223 que ya hemos dicho.


CIENCIAS SOCIALES
Vamos avanzando en la PREHISTORIA.

Os recuerdo que a finales de mayo presentaréis vuestro trabajo especial de Prehistoria que sirve con la tarea que hacéis para conseguir una buena nota en el TEMA 5.

VAIS A VER Y ESCUCHAR UN VÍDEO DEL NEOLíTICO Y TENÉIS QUE ESCRIBIR 5 IDEAS IMPORTANTES.https://www.youtube.com/watch?v=OR1p2xgNptM







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