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"Mis plantas crecen muy rápido"


[justify]En un vivero se tienen diferentes tipos de plantas, pero existe una en especial que crece muy rápido. El tiempo de germinación de esta planta es de 7 días, esta planta se sembró en el centro de un recipiente de forma cilíndrica y el área del recipiente que la alberga es de 706.86 cm[sup]2[/sup], si las hojas crecen 5 mm al día ¿Cuántos días han transcurrido después de haber colocado la semilla, hasta que la hoja de la planta alcance el límite del recipiente?[/justify][img]data:image/png;base64,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[/img]


[color=#20124d][b]PASOS:
[/b][/color]
[b][color=#9900ff]COMPRENDER EL PROBLEMA

[/color][/b][justify]Para resolver iniciar, comprendo el problema y organizo mis datos y planteó mi estrategia y para poder dar solución a este problema. Tendré que formular una estrategia para hallar la distancia desde el centro del recipiente hasta su límite.
 
[b][color=#ff0000]¡Máximo esfuerzo![/color][/b][/justify][table]
 [tr]
  [td]
  [b]Área del
  circulo[/b]
  [/td]
  [td]
  706.86 cm[sup]2[/sup]
  [/td]
 [/tr]
 [tr]
  [td]
  [b]Germinación[/b]
  [/td]
  [td]
  7 días
  [/td]
 [/tr]
 [tr]
  [td]
  [b]Crecimiento
  de la hoja[/b]
  [/td]
  [td]
  5 mm por día
  [/td]
 [/tr]
 [tr]
  [td]
  [b]Radio[/b]
  [/td]
  [td]
  X
  [/td]
 [/tr]
[/table][color=#9900ff][b]
DISEÑO Y EJECUCIÓN DE LA ESTRATEGIA
[/b][/color][color=#ff0000]
1° Utilizando la fórmula del área del círculo
despejo el radio.[/color]

[color=#073763][i]A=πr^2
706.86 cm=3.14 x r^2
(706.86 cm)/3.14= r^2
225.11cm= r^2
√(225.11cm=) r
15cm= r

Entonces el radio mide 15 cm, y el problema nos dice que la semilla desde el momento que germino, sus hojas crecen 5 mm por día.
[/i][/color]
[color=#ff0000]2° Igualo las unidades, convirtiendo 5 mm cm[/color]

[color=#1f4e79][i]5mm x  (1 cm)/(10 mm) 
5cm/10 = 0.5 cm

[/i][/color][i]Entonces podemos decir que las hojas de la planta crecen 0.5 cm por día. Reflexionamos y nos hacemos la siguiente pregunta ¿Cuántos días tiene que pasar para que la hoja de la planta crezca 15 cm, si se sabe que por día crece 0.5 cm?
[/i]
[color=#ff0000]3° Resolvemos la interrogante anterior, utilizando Regla de 3 simple.[/color][color=#1f4e79]

0.5 cm        1 día 
15 cm                               X
(15 cm x 1 día)/(0.5 cm) = X   
X=   30 días
[/color]
[color=#ff0000]4. Ahora con todos estos datos ya podemos dar
solución al problema.
[/color]
El problema nos pide el total de días hasta que la hoja de la planta alcance el límite del recipiente, pero también hay que tener en cuenta los días de germinación. Por lo tanto, son 7 días de que demora en germinar la semilla, a eso le sumamos que la hoja de la planta tardo 30 días en crecer desde el centro hasta el límite del recipiente.

 [color=#073763]7 + 30 = 37 
[/color]
Respuesta final, la planta desde que
sembró, germinó y creció sus hojas hasta alcanzar el límite del recipiente, han
pasado 37 días.

En un vivero se tienen diferentes tipos de plantas, pero existe una en especial que crece muy rápido. El tiempo de germinación de esta planta es de 7 días, esta planta se sembró en el centro de un recipiente de forma cilíndrica y el área del recipiente que la alberga es de 706.86 cm2, si las hojas crecen 5 mm al día ¿Cuántos días han transcurrido después de haber colocado la semilla, hasta que la hoja de la planta alcance el límite del recipiente?

PASOS: COMPRENDER EL PROBLEMA

Para resolver iniciar, comprendo el problema y organizo mis datos y planteó mi estrategia y para poder dar solución a este problema. Tendré que formular una estrategia para hallar la distancia desde el centro del recipiente hasta su límite. ¡Máximo esfuerzo!

Área del circulo 706.86 cm2
Germinación 7 días
Crecimiento de la hoja 5 mm por día
Radio X
DISEÑO Y EJECUCIÓN DE LA ESTRATEGIA 1° Utilizando la fórmula del área del círculo despejo el radio. A=πr^2 706.86 cm=3.14 x r^2 (706.86 cm)/3.14= r^2 225.11cm= r^2 √(225.11cm=) r 15cm= r Entonces el radio mide 15 cm, y el problema nos dice que la semilla desde el momento que germino, sus hojas crecen 5 mm por día. 2° Igualo las unidades, convirtiendo 5 mm cm 5mm x (1 cm)/(10 mm) 5cm/10 = 0.5 cm Entonces podemos decir que las hojas de la planta crecen 0.5 cm por día. Reflexionamos y nos hacemos la siguiente pregunta ¿Cuántos días tiene que pasar para que la hoja de la planta crezca 15 cm, si se sabe que por día crece 0.5 cm? 3° Resolvemos la interrogante anterior, utilizando Regla de 3 simple. 0.5 cm 1 día 15 cm X (15 cm x 1 día)/(0.5 cm) = X X= 30 días 4. Ahora con todos estos datos ya podemos dar solución al problema. El problema nos pide el total de días hasta que la hoja de la planta alcance el límite del recipiente, pero también hay que tener en cuenta los días de germinación. Por lo tanto, son 7 días de que demora en germinar la semilla, a eso le sumamos que la hoja de la planta tardo 30 días en crecer desde el centro hasta el límite del recipiente. 7 + 30 = 37 Respuesta final, la planta desde que sembró, germinó y creció sus hojas hasta alcanzar el límite del recipiente, han pasado 37 días.

Critica:

Lo primero que he realizado es es tomar fotografías de las plantas que he visto en mi vivero ,luego elegí la que mas me gusto y la instale al recurso de GeoGebra. Introducimos la fotografía extraje el radio de la imagen después cree un problema y lo tuve que resolver explicando cuales fueron mis pasos que tube que emplear se lo envié al profesor en whatsApp mediante un enlace al finalizar lo reviso, me ayudo a cambiar algunas partes de problema y lo subí a GeoGebra.