1
GATE CE 2003
MCQ (Single Correct Answer)
+2
-0.6
A steel portal frame has dimensions, plastic moment capacitance and applied loads as shown in the figure. The vertical load is always twice of the horizontal load. The collapse load $$P$$ required for the development of a beam mechanism is GATE CE 2003 Structural Analysis - Plastic Analysis Question 6 English
A
$$3{M_P}/L$$
B
$$4{M_P}/L$$
C
$$6{M_P}/L$$
D
$$8{M_P}/L$$
2
GATE CE 2002
MCQ (Single Correct Answer)
+2
-0.6
A steel beam (with a constant $$EI,$$ and span $$L$$) is fixed at both ends and carries a uniformly distributed load ($$w$$ $$kN/m$$), which is gradually increased till the beam reaches the stage of plastic collapse (refer to the following figure). Assuming $$'B'$$ to be at mid-span, which of the following is true. GATE CE 2002 Structural Analysis - Plastic Analysis Question 8 English
A
Hinges are formed at $$A,B$$ and $$C$$ together
B
Hinges are formed at $$B$$ and then at $$A$$ and $$C$$ together
C
Hinges are formed at $$A$$ and $$C$$ together and then at $$B$$
D
Hinges are formed at $$A$$ and $$C$$ only
3
GATE CE 2000
MCQ (Single Correct Answer)
+2
-0.6
The four cross sections shown below are required to be ordered in the increasing order of their respective shape factors. GATE CE 2000 Structural Analysis - Plastic Analysis Question 10 English
A
$${\rm I}{\rm I}{\rm I},\,\,{\rm I},\,\,{\rm I}V,{\rm I}{\rm I}$$
B
$${\rm I},\,\,{\rm I}{\rm I},\,\,{\rm I}{\rm I}{\rm I},{\rm I}V$$
C
$${\rm I}{\rm I}{\rm I},\,\,{\rm I}V,\,\,{\rm I},\,\,{\rm I}{\rm I}$$
D
$${\rm I}{\rm I}{\rm I},\,\,{\rm I}V,\,\,{\rm I}{\rm I},\,\,{\rm I}$$
4
GATE CE 2000
MCQ (Single Correct Answer)
+2
-0.6
A cantilever beam of length $$L$$ and a cross section with shape factor $$'f'$$ supports a concentrated load $$P$$ as shown below:

The length $${L_P}$$ of the plastic zone, when the maximum bending moment, equals the plastic moment $${M_P}$$, given by

GATE CE 2000 Structural Analysis - Plastic Analysis Question 9 English
A
$${{{L_P}} \over L} = {1 \over f}$$
B
$${{{L_P}} \over L} = L\left( {1 - f} \right)$$
C
$${{{L_P}} \over L} = 1 - {1 \over {\sqrt f }}$$
D
$${{{L_P}} \over L} = 1 - {1 \over f}$$
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