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Diagnóstico: Áreas y Perímetros (2do grado)

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Diagnóstico: Áreas y Perímetros (2do grado)

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Evaluación básica de áreas y perímetros

Created by

Francisco Javier Lopez Morales
Francisco Javier Lopez Morales
Mexico

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Diagnóstico: Áreas y Perímetros (2do grado)
 

Diagnóstico: Áreas y Perímetros (2do grado)Online version

Evaluación básica de áreas y perímetros

by Francisco Javier Lopez Morales
1

¿Cuál es la fórmula del perímetro de un rectángulo?

2

¿Qué indica el cálculo de área de un cuadrado?

3

Rectángulo de 5 cm de lado? ¿Perímetro?

4

Área de un rectángulo de 3 cm de alto y 7 cm de base

5

Triángulo rectángulo con catetos 3 y 4 cm, área

6

Perímetro de un triángulo equilátero de lado 6 cm

7

Área de círculo con radio 3 cm

8

Perímetro de un trapecio con bases 5 y 7 cm y lados 4 y 4 cm

9

Área de un rombo con diagonales 6 y 8 cm

10

Unidad de área correcta en centímetros

Explicación

El perímetro de un rectángulo es la suma de todos sus lados: 2 veces la longitud más 2 veces la anchura.

El área de un cuadrado es la medida de cuánta superficie ocupa su interior: lado por lado.

Perímetro = 2(largo + ancho). Con l=5, w=5; P=20 cm.

Área = base × altura; 7 × 3 = 21 cm^2.

Área de triángulo = (base × altura)/2; (3×4)/2 = 6 cm^2.

Triángulo equilátero tiene 3 lados iguales: 3×6 = 18 cm.

Área circular = πr^2; π×3^2 = 9π ≈ 28.3 cm^2.

P = base mayor + base menor + lados; 5+7+4+4 = 20 cm.

Área del rombo = (d1 × d2)/2; 6×8/2 = 24 cm^2.

El área se mide en unidades cuadradas: cm^2 para centímetros.

 
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