predict the maximum stress and deflection in the simply-supported aluminum beam shown below, with h = 1 in, b = 10 in, L = 4 ft, and P = 5 psi.

Steel Design (Activate Learning with these NEW titles from Engineering!)
6th Edition
ISBN:9781337094740
Author:Segui, William T.
Publisher:Segui, William T.
Chapter1: Introduction
Section: Chapter Questions
Problem 1.5.6P: The data in Table 1.5.3 were obtained from a tensile test of a metal specimen with a rectangular...
Question
predict the maximum stress and deflection in the simply-supported aluminum beam shown below, with h = 1 in, b = 10 in, L = 4 ft, and P = 5 psi.
wrong in the process for you to accept them at face value! Using the beam tables at the back of
your book, predict the maximum stress and deflection in the simply-supported aluminum beam
shown below, with h = 1 in, b = 10 in, L = 4 ft, and P = 5 psi. Record these in your data table.
P
h
b
Transcribed Image Text:wrong in the process for you to accept them at face value! Using the beam tables at the back of your book, predict the maximum stress and deflection in the simply-supported aluminum beam shown below, with h = 1 in, b = 10 in, L = 4 ft, and P = 5 psi. Record these in your data table. P h b
SIMPLY SUPPORTED BEAMS
Beam
Slope
Deflection
Elastic Curve
3
Px
-(3Ľ² – 4x²)
48EI
PL
PL
V =
6 =-0 :
V.
max
16EI
48EI
for 0<x<½
mas
Pb(L – b³)
4
6.
Pa’b?
Pbx
-(Ľ² -b² – x²)
6LEI
6LEI
V=-
V=-
3LEI
Pa(L - a² )
0, =+
for 0<x<a
at x= a
6LEI
ML
8
ML
9.
9/3 EI
max
3EI
Мx
V=-
6LEI
-(2Ľ² - 3 Lx + x³)
ML
0, = +
6EI
at x = Lj 1-
L.
10
11
12
wĽ
5wL*
Wx
0 = -0,
-(Ľ’ – 2Lx² +x³)
24EI
= -
v=-
max
24EI
384EI
max
13
14
wa?
(2L-a)
24LEI
-(Lr - 4aLx +2a°xr' + 4a*L
24LEI
wa"
(4L² -7al +3a²)
24LEI
-4a'L+a*)
for 0Sxsa
V=-.
wa?
-(2L² -a²)
y=-.
24LEI
(2x² - 6Lx² +a²x+ 4L²X-a°L)
at x =a
0, =+
24LEI
7-
15
for a<xsL
16
17
18
7w,Ľ
w,L
W.
360EI
V.
=-0.00652
Wox
%3D
-(7L* – 10LX² +3x*)
max
EI
V=-
360LEI
0, =+
45EI
at x = 0.5193L
7-
Transcribed Image Text:SIMPLY SUPPORTED BEAMS Beam Slope Deflection Elastic Curve 3 Px -(3Ľ² – 4x²) 48EI PL PL V = 6 =-0 : V. max 16EI 48EI for 0<x<½ mas Pb(L – b³) 4 6. Pa’b? Pbx -(Ľ² -b² – x²) 6LEI 6LEI V=- V=- 3LEI Pa(L - a² ) 0, =+ for 0<x<a at x= a 6LEI ML 8 ML 9. 9/3 EI max 3EI Мx V=- 6LEI -(2Ľ² - 3 Lx + x³) ML 0, = + 6EI at x = Lj 1- L. 10 11 12 wĽ 5wL* Wx 0 = -0, -(Ľ’ – 2Lx² +x³) 24EI = - v=- max 24EI 384EI max 13 14 wa? (2L-a) 24LEI -(Lr - 4aLx +2a°xr' + 4a*L 24LEI wa" (4L² -7al +3a²) 24LEI -4a'L+a*) for 0Sxsa V=-. wa? -(2L² -a²) y=-. 24LEI (2x² - 6Lx² +a²x+ 4L²X-a°L) at x =a 0, =+ 24LEI 7- 15 for a<xsL 16 17 18 7w,Ľ w,L W. 360EI V. =-0.00652 Wox %3D -(7L* – 10LX² +3x*) max EI V=- 360LEI 0, =+ 45EI at x = 0.5193L 7-
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