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hoja de calculo para: VIGAS, COLUMNAS Y NUDOS, Ejercicios de Diseño

fácilmente podrás diseñar vigas, columnas y nudos con este archivo. Donde simplemente se ingresaran los valores dados en cada problema dados en los distintos libros. a su vez este archivo Excel esta actualizado para su ejecución inmediata

Tipo: Ejercicios

2020/2021

Subido el 19/04/2021

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VIGAS, COLUMNAS Y NUDOS
BARRETO FRETEL NILTON GUSTAVO
HUARAZ
CONCRETO ARMADO 2 4/20/2021
Juan Alvarado
Seismic Design for Special Moment Resisting Frame Based on ACI 318-19
INPUT DATA & DESIGN SUMMARY
10.17
CONCRETE STRENGTH 3
ksi, (21 MP
DISTRIBUTED UNFACTED LOADS 4.1
REBAR YIELD STRESS 60 ksi, (414 MPa) L = 0.6
BEAM LENGTH BET. COL. CENTERS L = 25
ft, (7.62 m)
SECTION MOMENTS & SHEARS AT FACE OF COL. (ft-kips, kips)
BEAM SIZE b = 24 in, (610 mm)
h = 36 in, (914 mm) D -130 45 -180 -45
COLUMN SIZE 36 in, (914 mm) L -25 7 -25 -7
24 in, (610 mm) 665 61 -665 -61
SEISMIC PARAMETER 0.44
( 1 ft = 0.305 m , 1 in = 25.4 mm , 1 kips = 4.448 kN , 1 ft-k = 1.356 kN-m)
REDUNDANCY FACTOR 1.15
LONGITUDINAL REINFORCING
SECTION A MID SPAN B
TOP 9 # 9 3 # 9 9 # 9
( d = 33.31 in ) ( d = 33.31 in ) ( d = 33.31 in )
( 1 Layer) ( 1 Layer) ( 1 Layer)
BOTTOM 5 # 9 5 # 9 5 # 9
( d = 33.31 in ) ( d = 33.31 in ) ( d = 33.31 in )
( 1 Layer) ( 1 Layer) ( 1 Layer)
HOOP & STIRRUP LOCATIONS (ACI 21.3.3)
LOCATION
LENGTH 72 in 120 in 48 in
( 2h )
TYPE Hoops Stirrups Hoops
BAR 5 Legs # 5 3 Legs # 5 5 Legs # 5
(Legs to alternate long bars supported, ACI 7.10.5.3)
SPACING @ 8 in o.c. @ 16 in o.c. @ 4 in o.c.
( d/2 ) MIN(d/4, 4)
THE BEAM DESIGN IS ADEQUATE.
ANALYSIS
DESIGN LOADS
(ACI 9-5)
135.1 kips or -5.2 kips -135.1 kips or 5.2
572.3 ft-kips or -957.2 ft-kips -1021.6 ft-kips or 507.9
AT MIDDLE OF THE SPAN
0.0 kips or 0.0 kips
131.1 ft-kips or 131.1 ft-kips
(ACI 9-7)
106.7 kips or -33.6 kips -106.7 kips or 33.6
659.2 ft-kips or -870.3 ft-kips -910.9 ft-kips or 618.6
AT MIDDLE OF THE SPAN
0.0 kips or 0.0 kips
75.6 ft-kips or 75.6 ft-kips
U = 1.2D + 1.6L (ACI 9-2)
AT MIDDLE OF THE SPAN
PROJECT : CODE:
STUDENT : PLACE :
SUBJECT: DATE : TEACHER :
fc' = D =
fy =
MAVAMBVB
c1 =
c2 = QE
SDS =
r =
AT END, S1AT MID, S2AT SPLICE, S3
(L-4h-c1)1.3 MAX{0.075fyabgdb/[(fc')0.5(c+Ktr)/db], 12}
MIN(d/4, 8db, 24dt, 12)
U = (1.2+0.2SDS)D + rQE + 1.0L
AT SECTION A, FACE OF COLUMN AT SECTION B, FACE OF COLUMN
Vu = Vu =
Mu = Mu =
Vu =
Mu =
U = (0.9-0.2SDS)D + rQE
AT SECTION A, FACE OF COLUMN AT SECTION B, FACE OF COLUMN
Vu = Vu =
Mu = Mu =
Vu =
Mu =
AT SECTION A, FACE OF COLUMN
AT SECTION B, FACE OF COLUMN
pf3
pf4
pf5
pf8
pf9
pfa

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VIGAS, COLUMNAS Y NUDOS

BARRETO FRETEL NILTON GUSTAVO HUARAZ

CONCRETO ARMADO 2 4/20/2021 Juan Alvarado

Seismic Design for Special Moment Resisting Frame Based on ACI 318-

INPUT DATA & DESIGN SUMMARY

CONCRETE STRENGTH 3 ksi, (21 MP DISTRIBUTED UNFACTED LOADS 4.

REBAR YIELD STRESS 60 ksi, (414 MPa) L = 0. BEAM LENGTH BET. COL. CENTERS L = 25 ft, (7.62 m) SECTION MOMENTS & SHEARS AT FACE OF COL. (ft-kips, kips)

BEAM SIZE b = 24 in, (610 mm) h = 36 in, (914 mm) D -130 45 -180 -

COLUMN SIZE 36 in, (914 mm) L -25 7 -25 -

24 in, (610 mm) 665 61 -665 -

SEISMIC PARAMETER 0.44 ( 1 ft = 0.305 m , 1 in = 25.4 mm , 1 kips = 4.448 kN , 1 ft-k = 1.356 kN-m REDUNDANCY FACTOR 1. LONGITUDINAL REINFORCING SECTION A MID SPAN B TOP 9 # 9 3 # 9 9 # 9 ( d = 33.31 in ) ( d = 33.31 in ) ( d = 33.31 in ) ( 1 Layer) ( 1 Layer) ( 1 Layer) BOTTOM 5 # 9 5 # 9 5 # 9 ( d = 33.31 in ) ( d = 33.31 in ) ( d = 33.31 in ) ( 1 Layer) ( 1 Layer) ( 1 Layer)

HOOP & STIRRUP LOCATIONS (ACI 21.3.3)

LOCATION LENGTH 72 in 120 in 48 in ( 2h ) TYPE Hoops Stirrups Hoops BAR 5 Legs # 5 3 Legs # 5 5 Legs # 5 (Legs to alternate long bars supported, ACI 7.10.5.3) SPACING @ 8 in o.c. @ 16 in o.c. @ 4 in o.c. ( d/2 ) MIN(d/4, 4)

THE BEAM DESIGN IS ADEQUATE.

ANALYSIS

DESIGN LOADS

(ACI 9-5)

135.1 kips or -5.2 kips -135.1 kips or 5. 572.3 ft-kips or -957.2 ft-kips -1021.6 ft-kips or 507. AT MIDDLE OF THE SPAN 0.0 kips or 0.0 kips 131.1 ft-kips or 131.1 ft-kips

(ACI 9-7)

106.7 kips or -33.6 kips -106.7 kips or 33. 659.2 ft-kips or -870.3 ft-kips -910.9 ft-kips or 618. AT MIDDLE OF THE SPAN 0.0 kips or 0.0 kips 75.6 ft-kips or 75.6 ft-kips

U = 1.2D + 1.6L (ACI 9-2)

AT MIDDLE OF THE SPAN

PROJECT : CODE:

STUDENT : PLACE :

SUBJECT: DATE : TEACHER :

fc' = (^) D = fy =

MA VA MB VB

c 1 = c 2 = QE SDS = r =

AT END, S 1 AT MID, S 2 AT SPLICE, S 3

(L-4h-c 1 ) 1.3 MAX{0.075fyabgdb/[(fc')0.5(c+Ktr)/db], 12}

MIN(d/4, 8db, 24dt, 12)

U = (1.2+0.2SDS)D + rQE + 1.0L

AT SECTION A , FACE OF COLUMN AT SECTION B , FACE OF COLUMN

Vu = Vu = Mu = Mu =

Vu = Mu =

U = (0.9-0.2SDS)D + rQE

AT SECTION A , FACE OF COLUMN AT SECTION B , FACE OF COLUMN

Vu = Vu = Mu = Mu =

Vu = Mu =

AT SECTION A , FACE OF COLUMN AT SECTION B , FACE OF COLUMN

65.2 kips 0.0 kips -65.2 kips -196.0 ft-kips 129.8 ft-kips -256.0 ft-kips

Vu = Vu = Vu =

Mu = Mu = Mu =

HUARAZ

Juan Alvarado

kips/ft, (59.8 kN/m) kips/ft, (8.8 kN/m)

= 25.4 mm , 1 kips = 4.448 kN , 1 ft-k = 1.356 kN-m)

kips ft-kips

kips ft-kips

TION B , FACE OF COLUMN

VIGAS, COLUMNAS Y NUDOS

BARRETO FRETEL NILTON GUSTAVO HUARAZ

CONCRETO ARMADO 2 4/20/2021 Juan Alvarado

Seismic Design for Special Moment Resisting Frame Based on ACI 318-

INPUT DATA & DESIGN SUMMARY

CONCRETE STRENGTH 3 ksi

REBAR YIELD STRESS 60 ksi

COLUMN CLEAR HEIGHT 10.17 ft

COLUMN SIZE 36 in

36 in

SEISMIC PARAMETER 0. REDUNDANCY FACTOR 1.

SECTION MOMENTS & SHEARS AT END OF COL. (ft-kips, kips)

P V D 692 -4 -20 - L 87 -1 -1 -1 36 2 900 93 500

LONGITUDINAL REINFORCING SECTION TOP BOTTOM LEFT 6 # 8 6 # 8 ( d = 33.38 in ) ( d = 33.38 in ) ( 1 Layer) ( 1 Layer) RIGHT 6 # 8 6 # 8 ( d = 33.38 in ) ( d = 33.38 in ) ( 1 Layer) ( 1 Layer) TOTAL 20 # 8 20 # 8 BARS ( 8 # 8 at sides ) ( 8 # 8 at sides )

TRANSVERSE REINFORCMENT FOR CONFINEMENT (ACI 21.4.4 & 21.4.3) LOCATION AT END, Lo AT MID AT SPLICE, S LENGTH 36 in 4 in + 4 in 43 in

TYPE Hoops Hoops Hoops BAR SIZE 4 Legs # 5 4 Legs # 5 4 Legs # 5 (Legs to alternate long bars supported, ACI 7.10.5.3) SPACING @ 4 in o.c. @ 6 in o.c. @ 4 in o.c. Same as END Lo

THE COLUMN DESIGN IS ADEQUATE.

ANALYSIS

DESIGN LOADS

(ACI 9-5) (ACI 9-7)

980.6 kips 1028.8 ft-kips 564.2 kips 1031.8 ft-kips 80.2 kips 571.4 ft-kips 90.7 kips 573.4 ft-kips U = 1.2D + 1.6L (ACI 9-2) 969.6 kips -6.4 ft-kips -25.6 kips -4.0 ft-kips

CHECK SECTION REQUIREMENTS (ACI 21.4.1)

564.2 kips > 388.8 kips [Satisfactory]

36 in >^ 12 in [Satisfactory]

1.00 > 0.4 [Satisfactory]

CHECK TRANSVERSE REINFORCING AT END OF COLUMN (ACI 21.4.4)

[Satisfactory] where 5 in 32.4 in

CHECK FLEXURAL REINFORCING (ACI 21.4.3.1)

AT TOP SECTION 0.013 > 0.010 [Satisfactory]

PROJECT : CODE:

STUDENT : PLACE :

SUBJECT: DATE : TEACHER :

fc' = fy = Hn = c 1 = c 2 = SDS = r =

Mtop Mbot

QE

MAX( c 1 , Hn/16, 18) 1.3Max{(0.075)fydb/[(fc')0.5(c+Ktr)/db],12}

MIN{c 1 /4, 6db, MAX[MIN(4+(14-hx)/3, 6), 4]} MIN( 6db, 6 )

U = (1.2+0.2SDS)D + rQE + 1.0L U = (0.9-0.2SDS)D + rQE

Pu = Mu,top = Pu = Mu,top = Vu = Mu,bot = Vu = Mu,bot =

Pu = Mu,top = Vu = Mu,bot =

Pu = 0.1Agfc' = cmin =MIN(c 1 , c 2 ) = cmin / cmax =

Ash = (^) in 2 MAX[ 0.09shcfc' / fyh , 0.3shc(Ag/Ach-1)fc' / fyh ] = (^) in 2 s = MAX[MIN(c 1 /4, 6db, 4+(14-hx)/3, 6), 4] = hc = c 1 - 2Cover - dt = Ach = (c 1 -3)(c 2 -3) = (^) in 2

rtotal = rmin =

Daniel PROJECT : PAGE :

Tian Li

CLIENT : DESIGN BY :

JOB NO. : DATE : REVIEW BY :

Concrete Column Design Based on ACI 318-

INPUT DATA & DESIGN SUMMARY

CONCRETE STRENGTH fc' = 3 ksi REBAR YIELD STRESS fy = 60 ksi COLUMN DIMENSUINS cx = 36 in cy = 36 in FACTORED AXIAL LOAD Pu = 980.596 k FACTORED MOMENT LOAD Mu,x = 1047.77 ft-k Mu,y = 0.0001 ft-k

FACTORED SHEAR LOAD = 0 k

= 0 k COLUMN VERT. REINF. 6 # 8 at x dir. (^) (Total 20 # 8) 6 # 8 at y dir.

SHEAR REINF. 4 legs,# 5 @ 4 in o.c., x dir. THE COLUMN DESIGN IS ADEQUATE.

2 legs,# 5 @ 4 in o.c., y dir.

ANALYSIS

AT AXIAL LOAD ONLY 2191 0

AT MAXIMUM LOAD 2191 568

AT 0 % TENSION 1959 805

AT 25 % TENSION 1647 1028

AT 50 % TENSION 1392 1162

AT BALANCED CONDITION 987 1318

AT FLEXURE ONLY 0 1100

CHECK FLEXURAL & AXIAL CAPACITY

1047.771 ft-k, (combined bending load.) 0.

2190.51 kips., (at max axial load, ACI 318-02, Sec. 10.3.6.2)

where 0.65 (ACI 318-02, Sec.9.3.2.2) >^ [Satisfactory]

17 in (at balanced strain condition, ACI 10.3.2) 0.652 (ACI 318-02, Fig. R9.3.2)

where 20 in 0.002069 0. d = 33.375 in, (ACI 7.7.1) 0.85 ( ACI 318-02, Sec. 10.2.7.3 )

1100

1325 981 kips > [Satisfactory]

= 0.08 (ACI 318-02, Section 10.9) = 0. = 0.01 (ACI 318-02, Section 10.9) [Satisfactory]

(ACI 318-02 Sec. 11.1.1)

> [Satisfactory]

where 0.75 (ACI 318-02 Sec. 9.3.2.3) 60 ksi

d x 33.38 1202 1.24 131.6 526.5 494 y 33.38 1202 0.62 131.6 310.4 332

= 16 (ACI 318-02, Section 10.16.8.5) = 4 in

= 1 (ACI 318-02, Section 7.10.4.3) [Satisfactory]

Vu,x Vu,y

f Pn (k)

f Pn (kips) f Mn (ft-kips)

AT e t = 0.

f Mn (ft-k) AT e t = 0.

Mu = ( Mu,x^2 + Mu,y^2 )0.5^ = q = o^ , (the direction of combined load.)

f Pmax =0.80 f [ 0.85 fc' (Ag - Ast) + fy Ast] =

f = Pu Ag = (^) in (^2). Ast = (^) in (^2).

a = Cbb 1 =

f = 0.48 + 83 et =

Cb = d ec / (ec + es) = et = ec =

b 1 =

f Mn = 0.9 Mn = ft-kips @ Pn = 0, (ACI 318-02, Sec. 9.3.2)

f Mn = ft-kips @ Pu = Mu

rmax rprovd rmin

CHECK SHEAR CAPACITY (ACI 318-02 Sec. 11.1.1, 11.3.1, & 11.5.6.2)

f Vn = f (Vs + Vc)

Vu f = fy = A 0 Av Vc = 2 (fc')0.5A 0 Vs = MIN (d fy Av / s , 4Vc) f Vn

smax sprovd

smin

0 200 400 600 800 1000 1200 1400 1600 1800

0

500

1000

1500

2000

2500

e

e

q

' '

2 '

'

C C C C C S f o E^ c f Es ksi Ec

f c^ c^ for c o f (^) o o

f for c o

s E^ s^ for s y f f (^) y for s y

e

e e

e e

e e

e e

e e e

e e

^ 

VIGAS, COLUMNAS Y NUDOS

BARRETO FRETEL NILTON GUSTAVO HUARAZ

CONCRETO ARMADO 2 4/20/2021 Juan Alvarado

Seismic Design for Special Moment Resisting Frame Based on ACI 318-

CHECK STRONG COLUMN - WEAK BEAM (ACI 21.4.2.2)

4077.7 ft-kips

> 2486.5 ft-kips [Satisfactory]

where 2038.9 ft-kips 2038.9 ft-kips 1300.5 ft-kips, (slab bars included, ACI 318-02) 771.5 ft-kips

CHECK JOINT CAPACITY (ACI 21.5)

803.3 kips where 9.

1563.6 ft-kips 945.2 ft-kips 10.17 ft

804.5 kips > [Satisfactory]

where 864 20 (20 for four faces, 15 for three faces, & 12 for others) 0.85 (ACI 9.3.4 c)

THEJOINT DESIGN IS ADEQUATE.

Techincal References:

  1. Alan Williams: "Seismic and Wind Forces, Structural Design Examples", International Code Council, 2003.
  2. SEAOC: "2000 IBC Structural/Seismic Design Manual - Volume 3", International Code Council, 2003.
  3. David A. Fanella: "Design of Concrete Buildings for Earthquake and Wind Forces", Portland Cement Association, 1998.

PROJECT : CODE:

STUDENT : PLACE :

SUBJECT: DATE : TEACHER :

SMc = Mn,top @ Pu, top + Mn,bot @ Pu, bot = Mn,top @ Pu, top 1.2SMg = 1.2(Mn,top + Mn,bot) = Mn,top @ Pu, top = Mn,bot @ Pu, bot = Mn,top Mn,bot Mn,top = Mn,bot = Note: For UBC 97, Mc & Mg shall be at the center of the joint with f factors, which means SMc > (0.9/0.7)1.2SMg. Mn,bot @ Pu, bot

Ve = 1.25fy(As,top + As,bot) - (Mpr,top + Mpr,bot)/Hn = As,top = (^) in 2 As,bot = (^) in 2 As,top Mpr,top = Mpr,bot = Hn = Mpr,top Mpr,bot fVn = k Aj (fc')0.5^ = Ve Aj = c 1 MIN(b+c 1 , c 2 ) = (^) in 2

k = As,bot f =