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Test: Solid Mechanics Level - 2 - Civil Engineering (CE) MCQ


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25 Questions MCQ Test Civil Engineering SSC JE (Technical) - Test: Solid Mechanics Level - 2

Test: Solid Mechanics Level - 2 for Civil Engineering (CE) 2024 is part of Civil Engineering SSC JE (Technical) preparation. The Test: Solid Mechanics Level - 2 questions and answers have been prepared according to the Civil Engineering (CE) exam syllabus.The Test: Solid Mechanics Level - 2 MCQs are made for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Solid Mechanics Level - 2 below.
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Test: Solid Mechanics Level - 2 - Question 1

According to Euler's column theory, the crippling load for a column of length (l) with one end fixed and the other end hinged, is

Test: Solid Mechanics Level - 2 - Question 2

The Rankine's formula for columns is

Test: Solid Mechanics Level - 2 - Question 3

Hooke's law holds good upto

Test: Solid Mechanics Level - 2 - Question 4

The dimensions of Young's modulus of elasticity are given by

Test: Solid Mechanics Level - 2 - Question 5

The longitudinal stress induced in a thin walled cylindrical vessel is

Test: Solid Mechanics Level - 2 - Question 6

Units of strain are

Test: Solid Mechanics Level - 2 - Question 7

A cylindrical bar of L metres deforms by l cm. The strain in bar is

Test: Solid Mechanics Level - 2 - Question 8

Bulk modulus K in terms of modulus of elasticity E and Poisson's ratiom is given as equal to

Test: Solid Mechanics Level - 2 - Question 9

The section modulus of a circular section about an axis through its c.g. is

Test: Solid Mechanics Level - 2 - Question 10

Bending moment at any point is equal to the algebraic sum of

Test: Solid Mechanics Level - 2 - Question 11

Moment of a beam is defined as its section modulus multiplied by

Test: Solid Mechanics Level - 2 - Question 12

The point of contra-flexure occurs only in

Detailed Solution for Test: Solid Mechanics Level - 2 - Question 12

Correct Answer :- b

Explanation : In an overhanging beam case, one or both of its ends freely extended over the supports. The loading's are applied at the ends. The maximum stress is located at the center.

When we compared with above options we will get least bending stress in overhanging beams.

Test: Solid Mechanics Level - 2 - Question 13

When a rectangular beam is loaded longitudinally, shear develops on

Detailed Solution for Test: Solid Mechanics Level - 2 - Question 13

Because shear acts parallel to any section

Test: Solid Mechanics Level - 2 - Question 14

Modulus of resilience is

Test: Solid Mechanics Level - 2 - Question 15

During the tensile test of a glass rod the nature of stress-strain curve is

Test: Solid Mechanics Level - 2 - Question 16

Ratio of thickness to diameter for thin cylinder is

Detailed Solution for Test: Solid Mechanics Level - 2 - Question 16

In thin shells, the stress distribution over the thickness of the material is assumed to be uniform and the wall thickness is equal to or less than 1/ 20 of the internal diameter.

Test: Solid Mechanics Level - 2 - Question 17

Hoop stress in a thin cylinder of diameter d and thickness t subjected to pressure p will be

Test: Solid Mechanics Level - 2 - Question 18

According to Lame's equation, hoop stress for a thick cylinder at any point at a radius r from
centre is equal to

Test: Solid Mechanics Level - 2 - Question 19

The volumetric strain in case of cylindrical shell of diameter 'd' and thickness 't', subjected to
internal pressure p, having coefficient of elasticity E and poisson's ratiom is equal to

Test: Solid Mechanics Level - 2 - Question 20

An overhanging beam is

Test: Solid Mechanics Level - 2 - Question 21

Neutral plane of a beam

Test: Solid Mechanics Level - 2 - Question 22

On the planes having maximum or minimum principal stresses, the tangential stress will be

Test: Solid Mechanics Level - 2 - Question 23

Strain rosettes are used to

Test: Solid Mechanics Level - 2 - Question 24

Ability of a material to __________ is indicated by its damping capacity.

Test: Solid Mechanics Level - 2 - Question 25

Maximum deflection in a cantilever due to pure bending moment M at its end is

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