lunes, 30 de mayo de 2016
lunes, 9 de mayo de 2016
lunes, 18 de abril de 2016
lunes, 11 de abril de 2016
lunes, 14 de marzo de 2016
lunes, 7 de marzo de 2016
lunes, 29 de febrero de 2016
lunes, 22 de febrero de 2016
lunes, 15 de febrero de 2016
SESIÓN 10
1- Es fácil observar que cuantos más puntos dibujamos sobre una recta, más segmentos diferentes se determinan.
__|________|________ Dos puntos (A y B) Un segmento (AB)
A B
__|________|______|__ Tres puntos (A, B Y C) Tres segmentos (AB, AC, BC)
A B C
* Rellena la siguiente tabla para estudiar la relación que existe entre número de puntos y número de segmentos diferentes.
Nº DE PUNTOS |
___________________|_2__|__3_|__4__|__________________________
Nº DE SEGMENTOS | 1 3 | |
*¿Te resultan familiares los números de la segunda fila?
*¿Cuál es la ley que parece relacionar el número de puntos con el número de segmentos?
1- Es fácil observar que cuantos más puntos dibujamos sobre una recta, más segmentos diferentes se determinan.
__|________|________ Dos puntos (A y B) Un segmento (AB)
A B
__|________|______|__ Tres puntos (A, B Y C) Tres segmentos (AB, AC, BC)
A B C
* Rellena la siguiente tabla para estudiar la relación que existe entre número de puntos y número de segmentos diferentes.
Nº DE PUNTOS |
___________________|_2__|__3_|__4__|__________________________
Nº DE SEGMENTOS | 1 3 | |
*¿Te resultan familiares los números de la segunda fila?
*¿Cuál es la ley que parece relacionar el número de puntos con el número de segmentos?
miércoles, 10 de febrero de 2016
Continúa las series siguientes:
15, 25, 20, 30, 25, 35, 30, 40..................................
3, 1, 6, 2, 9, 3, 12, 4, 15, 5,.....................................
1/5, 8/2, 3/11, 14/4, 5/17, 20/6, 7/23, 26/8..............
2/4, 10/12, 18/20, 26/28, 34/36, 42/44, 50/52.........
Puesto--> |1º| 2º | 3º | 4º |5º | 6º | 7º | 8º | 9º | ... | 100 |
Valor---> |2 | 2 | 3 | 3 | 2 | 2 | 3 | 3 | 2 |... | |
15, 25, 20, 30, 25, 35, 30, 40..................................
3, 1, 6, 2, 9, 3, 12, 4, 15, 5,.....................................
1/5, 8/2, 3/11, 14/4, 5/17, 20/6, 7/23, 26/8..............
2/4, 10/12, 18/20, 26/28, 34/36, 42/44, 50/52.........
Puesto--> |1º| 2º | 3º | 4º |5º | 6º | 7º | 8º | 9º | ... | 100 |
Valor---> |2 | 2 | 3 | 3 | 2 | 2 | 3 | 3 | 2 |... | |
martes, 2 de febrero de 2016
1-
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 1 |1+3|1+3+5|1+3+5+7 | | | | |
Ley: Valor del 100=............................................................................
2-
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 2 |2+4|2+4+6|2+4+6+8 | | | | |
Ley: Valor del 100=............................................................................
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 1 |1+3|1+3+5|1+3+5+7 | | | | |
Ley: Valor del 100=............................................................................
2-
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 2 |2+4|2+4+6|2+4+6+8 | | | | |
Ley: Valor del 100=............................................................................
3-
Puesto | 1º | 2º | 3º |4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 1 | 5 |9 |13 | 17| | | |
Ley: Valor del 100=............................................................................
------------------------------------------------
Valor | 1 | 5 |9 |13 | 17| | | |
Ley: Valor del 100=............................................................................
miércoles, 27 de enero de 2016
1.- Halla todos los números que cumplen estas tres condiciones a la vez:
- Tienen tres cifras.
- Son mayores de 400.
- La suma de sus cifras es 8
.![http://magaly-ponce2.webnode.es/aplicaciones-de-numeros-digitos-y-fracciones/ Resultado de imagen de imagen de números](data:image/jpeg;base64,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)
2.- Continúa las siguientes series.
- ¿Qué relación hay entre los valores que vas escribiendo y el puesto que ocupan en la serie? Escribe la ley que parece cumplirse.
-¿Qué número ocupará el puesto 100 en cada serie?
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 2 | 4 | 6 | 8 |10 | | .... | 100º |
Ley: Valor=............................................................................
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 10| 12| 14 |16 | | | | |
Ley: Valor=............................................................................
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 6 | 9 | 12 |15 | | | | |
Ley: Valor=............................................................................
- Tienen tres cifras.
- Son mayores de 400.
- La suma de sus cifras es 8
.
2.- Continúa las siguientes series.
- ¿Qué relación hay entre los valores que vas escribiendo y el puesto que ocupan en la serie? Escribe la ley que parece cumplirse.
-¿Qué número ocupará el puesto 100 en cada serie?
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 2 | 4 | 6 | 8 |10 | | .... | 100º |
Ley: Valor=............................................................................
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 10| 12| 14 |16 | | | | |
Ley: Valor=............................................................................
Puesto | 1º | 2º | 3º | 4º | 5º | 6º | .... | 100º |
------------------------------------------------
Valor | 6 | 9 | 12 |15 | | | | |
Ley: Valor=............................................................................
miércoles, 20 de enero de 2016
¿De cuántas formas diferentes puede subir un ascensor desde el primer piso hasta el sexto piso?
El ascensor puede hacer paradas intermedias cuando sube, pero no puede bajar.
Escribe de forma clara y limpia todas las posibilidades.
El ascensor puede hacer 0, 1, 2, 3, 4 paradas intermedias.
![Resultado de imagen de edificio ascensor imagenes](https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcQPcHigzZ4aVyNj2kW0qCcfSVlV0sk6-f-rLkQTmSMoTbE_jhZ02A)
En Guadalupe se ha organizado un torneo de ajedrez. Se han presentado 10 alumnos.
Todos tienen que jugar contra todos una sola vez.
Haz el recuento y explica de forma sencilla cuántas partidas se jugarán.
El ascensor puede hacer paradas intermedias cuando sube, pero no puede bajar.
Escribe de forma clara y limpia todas las posibilidades.
El ascensor puede hacer 0, 1, 2, 3, 4 paradas intermedias.
En Guadalupe se ha organizado un torneo de ajedrez. Se han presentado 10 alumnos.
Todos tienen que jugar contra todos una sola vez.
Haz el recuento y explica de forma sencilla cuántas partidas se jugarán.
miércoles, 13 de enero de 2016
4. Velázquez pintó "Las Meninas" en 1656, a los 57 años de edad, después de vivir 34 años en Madrid, donde se había instalado a los cuatro años de casado. ¿En qué año y a qué edad se casó Velázquez?
![Resultado de imagen de las meninas de velazquez](data:image/jpeg;base64,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)
![Resultado de imagen de pintor velazquez](data:image/jpeg;base64,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)
5. Un tren sale de Bilbao a las 12 h. hacia Madrid a una velocidad media de 50km/h. A las 15 h. sale otro tren de Madrid hacia Bilbao que circula a la misma velocidad media. Si hay 450 km entre las dos ciudades, cuando se crucen los dos trenes, ¿Cuál de ellos estará más cerca de Madrid y a qué distancia?
5. Un tren sale de Bilbao a las 12 h. hacia Madrid a una velocidad media de 50km/h. A las 15 h. sale otro tren de Madrid hacia Bilbao que circula a la misma velocidad media. Si hay 450 km entre las dos ciudades, cuando se crucen los dos trenes, ¿Cuál de ellos estará más cerca de Madrid y a qué distancia?
lunes, 11 de enero de 2016
1. Con 50 Kg. de harina un panadero hace 100 kg. de pan. ¿Cuántos panecillos de 50 g. se podrá hacer con 500 g. de harina?
![Resultado de imagen de panes](data:image/jpeg;base64,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)
2. En una finca se ha recogido 6.140 manzanas. Se colocan en cajas. En cada caja ponen dos capas de manzanas y en cada capa se ponen 4 filas de 6 manzanas. Si al colocarlas se tiran 380 manzanas porque estaban podridas, ¿cuántas cajas se habrán llenado?
![Resultado de imagen de manzanas verdes](data:image/jpeg;base64,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)
3. Un grupo de 8 amigos decidieron hacer un regalo a una compañera. Quedaron en la tienda para pagar el regalo, pero no acudieron dos de ellos. Los que estaban allí tuvieron que poner 2,50 € más cada uno para poder pagar el regalo. ¿Cuánto costaba el mismo?
![Resultado de imagen de regalos](data:image/jpeg;base64,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)
2. En una finca se ha recogido 6.140 manzanas. Se colocan en cajas. En cada caja ponen dos capas de manzanas y en cada capa se ponen 4 filas de 6 manzanas. Si al colocarlas se tiran 380 manzanas porque estaban podridas, ¿cuántas cajas se habrán llenado?
3. Un grupo de 8 amigos decidieron hacer un regalo a una compañera. Quedaron en la tienda para pagar el regalo, pero no acudieron dos de ellos. Los que estaban allí tuvieron que poner 2,50 € más cada uno para poder pagar el regalo. ¿Cuánto costaba el mismo?
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