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Froggy Jumps
Froggy Jumps

Teorema de Pitágoras y Aproximaciones numéricas

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Teorema de Pitágoras y Aproximaciones numéricas

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Actividad de revisión de Teorema de Pitágoras y aproximaciones numéricas (por redondeo y truncamiento a las décimas)

Created by

Alan Ezequiel Castillo
Alan Ezequiel Castillo
Argentina

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Teorema de Pitágoras y Aproximaciones numéricas
 

Froggy Jumps

Teorema de Pitágoras y Aproximaciones numéricasOnline version

Actividad de revisión de Teorema de Pitágoras y aproximaciones numéricas (por redondeo y truncamiento a las décimas)

by Alan Ezequiel Castillo
1

En un triángulo rectángulo, si los catetos a=6 y b=8, ¿cuánto mide la hipotenusa c?

2

Redondear 7.856 a las décimas.

3

Truncar a las décimas: 211,687

4

Si un rectángulo tiene lados 9 y 12, su diagonal es:

5

El siguiente número: 13,53. Truncado o redondeado a las décimas, da el mismo resultado.

6

En un triángulo rectángulo de lados 9cm, 15 cm y 12cm, la hipotenusa es:

7

La punta de un palo de madera de 2,6 m está apoyado de forma inclinada sobre una puerta de 2,2 m. Calcular la distancia entre la puerta y el otro extremo del palo, aproximando por redondeo a las décimas.

8

Si un cuadrado tiene lado 6 km, la medida de su diagonal (truncada a las décimas) es:

9

El cateto base de un triángulo rectángulo, SIEMPRE es el lado de mayor longitud.

10

En un triángulo rectángulo 9-40-41, el cateto mayor es:

 
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