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Ecuaciones cuadradas en contexto

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About this activity

Cuestiones contextualizadas

Created by

ADRIANA PEREZ MENDOZA
ADRIANA PEREZ MENDOZA
Mexico

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Ecuaciones cuadradas en contexto
 

Ecuaciones cuadradas en contextoOnline version

Cuestiones contextualizadas

by ADRIANA PEREZ MENDOZA
1

Un jardín rectangular tiene una longitud 6 m mayor que su ancho. Si el área es 60 m², ¿cuál es el ancho? (apropiando la ecuación x(x+6)=60)

2

Una parábola de lanzamiento describe la altura y= -x^2+4x. ¿En qué x alcanza su altura máxima?

3

Una valla tiene forma de una sección de paralelogramo con área 72 cm² y base 12 cm. Si la altura es h, ¿cuál es la ecuación h(12)=72?

4

El costo total C de fabricar n unidades es C= n^2 + 5n + 6. Si se quiere C=56, cuántas unidades se producen?

5

Un tanque de agua tiene forma de un cubo con lado x. Si su volumen es 1000 cm³, ¿cuál es x? (x^3=1000)

6

La trayectoria de un objeto lanzado se modela con h(t)= -t^2+3t+2. ¿A qué t se alcanza la altura máxima?

7

Un rectángulo tiene perímetro 22 m y la relación de lados es 2:1. ¿Cuáles son sus dimensiones? (L=2x, A=x; 2L+2A=22)

8

La ecuación de un beneficio B(z)= -z^2+8z+7. ¿En cuántas unidades z se maximiza el beneficio?

9

La maestra Lucila quiere acercar un terreno rectangular. Se sabe que el largo del terreno es 3 metros más que el ancho y que el área total es de 70 m². ¿Cuál es el ancho del terreno?

10

La ganancia diaria G, por vender cierto producto depende del precio p que se fija. Se estima que: G(p)= - 2pp +16p -30. Los administradores quieren saber para qué precio la ganancia es cero, es decir, cuando no se ganan ni se pierde.

 
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