1. Ordena de mayor a menor las siguientes fracciones. Además indica cuales de estas son impropias o cuales son equivalentes a al unidad.[br]
2. Completa la tabla y resuelves el siguiente problemas planteado:
[img]data:image/png;base64,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[/img]
a) Carlos lleva ahorrando 1 mes y durante ese tiempo ha conseguido tener 15,75€ en su hucha. Hoy su abuela le ha dado un billete de 5€ el cual también ha añadido a su hucha de ahorros. Si quiere comprarse unos cascos que cuestan 29,95€, ¿cuanto dinero le falta poder comprarse los cascos?
3. Calcula la fracción equivalente para estas medidas de tiempo, teniendo como unidad de referencia 1 hora.[br]a) 30 min [br]b) 5 min [br]c) 15 min [br]d) 20 min [br]
4.a) Un barco sale del puerto a las 7horas y 30 minutos de la mañana y vuelve a las 21 horas y 45 minutos. Teniendo en cuenta que realizó una parada de 40 minutos, ¿cuanto tiempo estuvo navegando en el mar? [br][br][br]
4. b) En una fábrica se fabrican 14 camisetas por minuto. Si se han fabricado un total de 644 camisetas, ¿cuantas horas ha estado en funcionamiento la fábrica? [br][br][br]
5. Realiza los cambios de medidas indicados a continuación: [br]a) 3kg a g [br]b) 60 hg a kg [br]c) 4,3 dag a g [br]d) 6544 kg a t [br][br][br]
Mi gato tiene un peso de 5,8 kg y mis dos gatos pesan respectivamente 2.300gramos y 1.900 gramos. ¿Cuantos decagramos pesan en total entre los 3?
6. Convierte las siguientes medidas en fracciones. [br]a) 100 cm de cordón [br]b) 10 cm de hilo [br]c) 75 cm de papel continuo [br]d) una encimera de 50 cm de largo [br]e) una suela de zapato de 25 cm [br][br][br]
7. Resuelve los siguientes numeros mixtos e indica que tipo de fracción es la obtenida como resultado: a) 2/3 de 6 [br]b) 2/5 de 4 [br]c) 4/9 de 3 [br][br][br]