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METRADO DE CARGAS MODIFICADO

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LUIS RICARDO RAMOS YURA

Academic year: 2022

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(1)

Ø 1/4" 1/4

Ø 3/8" 3/8

Ø 1/2" 1/2

Ø 5/8" 5/8

Ø 3/4" 3/4

columna Ø 1" #

b 1 Ø 1 1/8" ###

2 Ø 1 1/4" ###

h m 3 Ø 1 3/8" ###

4

m 5

6 12 cm

7 15 cm

8 20 cm

Aligerado 9 25 cm

Maciza 10

Nervada

5

B =

x x DATOS:

= Kg/m2

= Kg/m2

= Kg/m2

= Kg/cm2

= Kg/cm2

> METRADO DE CARGAS.

Peso propio : kg/m2

Peso de acabado : kg/m2

Peso de tabiqueria : kg/m2

= kg/m2

Carga viva. (L)

S/C = x = kg/m2

= kg/m2

Calculo de la Carga Ultima Ampificada.

WU = x + x

WU = kg/m2

WU = Tn/m2

CALCULO DE LOS MOMENTOS MAXIMOS USANDO METODO SIMPLIFICADO DE LOS COEFICIENTES.

Calculo del peralte efectivo

r = Considerando D =

estribos D =

d =

= d = - +

h

d = cm

b =

C = x x x

K = 366 Kgf

0.9996 0.09

20 cm 4 cm 1.27cm

2 15.365

10 cm

0.85 cm 280 10 cm 15 cm

1 x 0.37 x 5.00^2 = 0.383 Tn.m 24

4 cm Ø 1/2" 1.27cm

20 cm Ø 3/8" 0.95cm

0.575 Tn.m x 5.00^2 = x 5.00^2 = x 0.37 x 0.37 16

1 16 1 0.64 0.95 1.27 1.59 1.91 2.54

2.10m

0.30 3.49

VS (30 x 30) VS (30 x 30) VS (30 x 30) 2.86

VP (30 x 30) VP (30 x 30) VP (30 x 30) 3.18

2.10m

VP (30 x 30)

3.10m

VS (30 x 30) VS (30 x 30) VS (30 x 30)

VP (30 x 30) VP (30 x 30) VP (30 x 30) VP (30 x 30)

2 4.00m

VS (30 x 30) VS (30 x 30) VS (30 x 30)

VP (30 x 30) VP (30 x 30) VP (30 x 30) VP (30 x 30) 2.10m

4.00 m

4.00 m 2.10m

0.30

4.00

b h

AREA DE VP = 0.30 0.30

VS (30 x 30) VS (30 x 30) VS (30 x 30)

5.00m 5.00m 5.00m

Aligerado

P. Aca 120 h = 20 cm

P. Tabi 100

AREA DE VS = 0.30 0.30

S/C 300 LOSA:

100

( D ) 200

100

f´c 280

Fy 4200

20 cm 300

368 0.37

0.37 Tn/m

1 x 0.37

200 0.40 m 80

( L ) 80

1.2 200 1.6 80

x 5.00^2 = 0.836 Tn.m 11

1 x 0.37 x 5.00^2 = 0.920 Tn.m x 5.00^2 = 0.383 Tn.m 24

1 x 0.37 x 5.00^2 = 0.920 Tn.m 10

5.00 m 5.00 m 5.00m

10

0.92 Tn.m 0.84 Tn.m

1 1 x 0.37

x 0.37 5.00m

0.38 Tn.m 1 x 0.37

24

x 5.00^2 = 0.383 Tn.m 24

0.38 Tn.m

0.92 Tn.m

x 5.00^2 = 0.383 Tn.m

0.38 Tn.m 0.58 Tn.m 0.58 Tn.m 0.38 Tn.m 0.575 Tn.m

C D B

A

1 2 3 4

𝑃𝐿𝐴𝑁𝑇𝐴 𝑇𝐼𝑃𝐼𝐶𝐴 𝑃𝐼𝑆𝑂𝑆

𝑾𝑼 = 𝟏. 𝟒 ∗ 𝑾𝑫 + 𝟏. 𝟕 ∗ 𝑾𝑳 S/C X B

𝑉𝑃 𝑉𝑃

A B C

𝑽𝑰𝑮𝑼𝑬𝑻𝑨

𝐷. 𝑀. 𝐹. =

+

+

𝑉𝑃 𝑇. 𝐸𝑥𝑡. 𝑇. 𝐸𝑥𝑡.

𝐴 𝑒𝑥𝑡. 𝐴 𝑖𝑛𝑡. 𝐴 𝑒𝑥𝑡.

𝑉𝑃 D 𝐴 𝑖𝑛𝑡.

+

𝑴𝑩 =𝟏 𝟏𝟎∗ 𝑾𝑼 ∗ 𝑳𝟐 𝑴𝑪 =𝟏

𝟏𝟏∗ 𝑾𝑼 ∗ 𝑳𝟐 𝑴𝑫 =𝟏

𝟏𝟎∗ 𝑾𝑼 ∗ 𝑳𝟐

𝑴𝑨𝑩 =𝟏 𝟐𝟒∗ 𝑾𝑼 ∗ 𝑳𝟐 𝑴𝑩𝑪 =𝟏

𝟏𝟔∗ 𝑾𝑼 ∗ 𝑳𝟐 𝑴𝑪𝑫 =𝟏

𝟏𝟔∗ 𝑾𝑼 ∗ 𝑳𝟐 𝑴𝑨 =𝟏

𝟐𝟒∗ 𝑾𝑼 ∗ 𝑳𝟐

E

+

𝑴𝑬 =𝟏

𝟐𝟒∗ 𝑾𝑼 ∗ 𝑳𝟐

𝑴𝑫𝑬 =𝟏 𝟐𝟒∗ 𝑾𝑼 ∗ 𝑳𝟐

(2)

As =

Metodo iterativo Acero negativo central

a = =

Asi = x

0.9 x x - = cm2

2º iteracion

a = x = x =

0.9 x fc x b x x

Asi = x

0.9 x x - = cm2

3º iteracion

a = x = =

0.9 x fc x b x x

Asi = x

0.9 x x - = cm2

= cm2

= cm2

USAR:###" @ m

Acero negativo extremo

a = =

Asi = x

0.9 x x - = cm2

2º iteracion

a = x = x = cm2

0.9 x fc x b x x

Asi = x

0.9 x x - =

3º iteracion

a = x = x =

0.9 x fc x b x x

Asi = x

0.9 x x - =

= cm2

= cm2

USAR:###" @ m

Acero positivo

a = =

Asi = x

0.9 x x - =

2º iteracion

a = As x fs = x =

0.9 x fc x b x x

Asi = x

0.9 x x - =

3º iteracion

a = As x fs = x =

0.9 x fc x b x x

Asi = x

0.9 x x - =

= cm2

= cm2

USAR:###" @ m

area cm2

0.95 1.91 Ø 3/8"

Ø 3/4"

1 3/4

Ø 3/8" 0.95

0.38 100000

4200 15.37 1.29 0.69

2

4200 15.37 3.07 0.73

2

area cm2

Ø 3/8" 0.95 Ø 3/4" 1.91

1 3/4

2

area

0.90 100000

4200 15.37 1.86 1.65

2 cm2

Ø 3/4" 1.91

4200 15.37 1.94 1.06

2

1.06 4200 1.86

0.85 280 10 cm

2

1.10 4200 1.94

0.85 280 10 cm

0.58 100000

15.365 3.073 5

0.58 10^5

4200 15.37 3.07

1.22

0.85 280 10 cm

0.90 100000

4200 15.37 1.22 1.61

0.69 4200

1.10

0.73 4200 1.29

0.85 280 10 cm

4200 15.37 3.11 1.72

2

15.365 3.073 5

0.38 10^5

15.365 3.073 5 0.92

4200

0.92 4200

0.90 100000

10^5

2

4200 0.85

100000

3.11

280 10 cm

15.37 3.07 1.76

2

1.76 4200

0.85 280 10 cm

1.58 cm

fy As

fy

As 1.76 x

Fy As

As Fy

0.23

0.17

1 3/4 0.42

3.11

15.37 3.11 1.76

𝑨𝒔 =𝑲 𝑭𝒚𝟏 − 𝟏 −𝟐𝑴𝑼

𝑲 𝒙 𝒅

(3)

VERIFICANDO ACERO MINIMO

= cm2

0.7 x x x = cm2

VERIFICANDO ACERO MAXIMO

=

Asmax = x x Cuantia balanceada

Asmax = cm2 =

DISTRIBUCION DE ACERO

1" 1" 1"

1" 1"

3.27

0.021

0.028 4200

10 cm 15.365 0.429

0.021 10 cm 15.365

0.429

16.733

3/4 3/4

3/4 3/4

3/4 𝑨𝒔𝒎𝒊𝒏 =𝟎. 𝟕 𝒙 𝑭`𝑪

𝑭𝒚 𝒙 𝒃 𝒙 𝒅

𝑨𝒔𝒎𝒂𝒙 = 𝑪 𝒙 𝒃 𝒙 𝒅 𝑪 = 𝟎. 𝟕𝟓 𝒙 𝑷𝒃

Pb = 0.85 x B1 x 𝒇`𝒄𝑭𝒚𝒙𝟔𝟎𝟎𝟎+𝑭𝒚𝟔𝟎𝟎𝟎

Referencias

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