nov-dec-2011-sa2.pdf
TRANSCRIPT
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Reg.
No.
B.E./B.Tech.
DEGREE
EXAMTNATTON,
NOVEMBER/D
Time
:
Three
hours
Give the
mathematical expressi
rigid
jointed
plane
frames.
Write down
the equation cj{elenlrfrttstiffness
matrix
as applied to 2D
plane
3.
4.
element.
'"14'
5.
What
is the
basic
idea
of
Eresh
generation
scheme?
6.
State the
str_ess-s$ 4 relationship
in
CarLesia.n
co-ordinates.
7.
Defin
plasnb.
,nodirus
and
and shape
factor.
I r-'',
'.'
s.
wlfuf
&e rnearii
.
Wlfuf
&e rtrearii
bload
factor
and collapse load?
..:;'
9.
Defiiq-lgnsio.gtoefficient
For what
b[)e
of structures
tension coefficient
mfihoO
ls
gmployed
?
10.
Wlat
eie
the components
of forces
acting
on the beams curved in
plan
and 3irow the
sign conventions
of
these forces?
I
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11.
{a)
PARTB-(5x
16=80marks)
Analyze
the continuous
beam ABC
shown
in
Fig.
Ql1
(a)
by
flexibility
matrix
method
and
sketch the bending
moment diagram,..
zk*ls"-
lrN
AnaJtze
the
portal
frame
ABCD
show
h Fig.
e.il{b)
by rlexibility
matrli
method
and
sketch
the bendjng
moment
diagmm.
4ht
4't
/
I'
S
/,t..-
e
"
co^ bx?
Fis.
Q
11
{a)
O.
(b)
12.
{a)
Ana1.J.ze
t{te
continuous
beam
ABC
shown
in
Fig.
et2la)
by
stiffness
method
and
also
draw
Lhe
shear
force
diagram.
t*/.^-
EI
=
aor{bnl-
Fis.
Q12
(a)
Or
{u
ls.
Fis.
Q
11
(b)
66144
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Fis.
q12
&)
...,
elementa.
6ii{ain}'ith a triangular element
torlnulatroo.
-
ot.
(b)
Wnte
a note
on
cgnstaiii.strqin'l4diicle
Explain
in detail
about
the
4_nodded
rectangular
element
tl'
arrive
the
stiffness
matrix
14.
(a)
A
simply
supported
\gam
gl'spun
s*
i"
t" t'e
desisned
fo a
UDL
of
'
'
z5
kVm
o"sign
^
oitabit
I
sectlon
using
plastic theory'
assuming
yield stress
in
steel
as
lv= 250
N/mm''
Or
1s.
(a)t.q$u
bridge
has
a
span
50
m
with
a
15
m wide
mnway
lt
is
load
of 30
kN/m
including
self
weight
The
bridge
is
a
pair
of
cables
having
a
centml
dip
of 4m
Find
the
al area
of
the
cable
necessary
if
the
maximum
.
permilsible stress
in the
cable
material
is not
to
exceed
600
MPa'
Or
(b)
Analyze
the
portal
lrarne AEICD
shown in Fig.
Q12{b)
by
stilTness
method and also
draw the bending moment
diagram.
Draw the
tlpical finite
model
for displacement
.a
e.T
=
Cat
tlqr,
66t44
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(b)
A
semi
circula.
beam
of
radius
R'in
pian is
subjected
to
UDL
and
simply
supported
by
three
columns
spaced
equally
Derive
the
"*pr"""lo1rtot
U"naing
moment
and
torsional
moment
at
x-be
a
point
ofl
th"
b..-
-"kirrg
an
angle
a'vrith
axis
passing
throlgh.the
base
of
the
circle.
-
i
..'1"
-1
.'
,'
..
:. .'
,:'rt
l'..'''.
4