GATE CE 2017 Set 1 | GATE CE Year Wise Previous Years Questions

GATE CE 2017 Set 1

MCQ (Single Correct Answer)

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The figure shows a two $$-$$hinged parabolic arch of span $$L$$ subjected to a uniformly distributed load of intensity $$q$$ per unit length. GATE CE 2017 Set 1 Structural Analysis - Arches and Cable Question 7 English

GATE CE 2017 Set 1 Structural Analysis - Arches and Cable Question 7 English

The maximum bending moment in the arch is equal to

$${{q{L^3}} \over 8}$$

$${{q{L^2}} \over {12}}$$

Zero

$${{q{L^2}} \over {10}}$$

GATE CE 2017 Set 1

Numerical

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Consider the beam $$ABCD$$ shown in figure GATE CE 2017 Set 1 Structural Analysis - Influence Line Diagram Question 2 English

For a moving concentrated load of $$50$$ $$kN$$ on the beam, the magnitude of the maximum bending moment (in $$kN$$-$$m$$) obtained at the support $$C$$ will be equal to _________

Your input ____

GATE CE 2017 Set 1

MCQ (Single Correct Answer)

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A planar truss tower structure is shown in the figure:
GATE CE 2017 Set 1 Structural Analysis - Stability and Static Indeterminacy Question 10 English

GATE CE 2017 Set 1 Structural Analysis - Stability and Static Indeterminacy Question 10 English

Consider the following statements about the external and internal determinacies of the truss.
(P) Externally Determinate
(Q) External Static Indeterminacy = 1
(R) External Static Indeterminacy = 2
(S) Internally Determinate
(T) Internal Static Indeterminacy = 1
(U) Internal Static Indeterminacy = 2
Which one of the following options is correct?

P-False; Q-True; R-False; S-False; T-False; U-True

P-False; Q-True; R-False; S-False; T-False; U-False

P-False; Q-False; R-True; S-False; T-False; U-True

P-True; Q-True; R-False; S-True; T-False; U-True

GATE CE 2017 Set 1

MCQ (Single Correct Answer)

-0.3

A super-elevation e is provided on a circular horizontal curve such that a vehicle can be stopped on the curve without sliding. Assuming a design speed v and maximum coefficient of side friction f_max, which one of the following criteria should be satisfied?

$$e\leq f_{max}$$

$$e\;>f_{max}$$

no limit on e can be set

$$e\;=\;\frac{1\;-\;\left(f_{max}\right)^2}{f_{max}}$$

GATE CE Papers

2024