Sabtu, 08 September 2018

MCQsCentroid of Area/Lamina MCQs

Centroid of Area/Lamina

Q1) Which of the following laminas do not have centroid at its geometrical centre?

a. Circle
b. Equilateral triangle
c. Right angled triangleπŸ‘ˆ
d. None of the above

Q2) If a material has no uniform density throughout the body, then the position of centroid and centre of mass are ________

a. identical
b. not identical πŸ‘ˆ
c. independent upon the density
d. unpredictable

Q3) What is the centroidal distance along the line of symmetry XO for the quarter circle shown below?
(where D= 4r/3Ο€)


a. √(1/D)
b. √D
c. √2 (D) πŸ‘ˆ
d. √2 (D2)

Q4) What is the angle made by side of a square lamina if it is freely suspended from a corner with the horizontal?

a. 0°
b. 45°πŸ‘ˆ
c. 90°
d. 180°

Q5) What is the C.G of an isosceles triangle of base 20 cm and side 40?

a. 12.90 cmπŸ‘ˆ
b. 13.28 cm
c. 19.36 cm
d. 38.72 cm

Q6) Uniformly distributed the load of 5 kN acts on a simply supported beam of length 10 m. What are the reactions at the end points of the beam?

a. 12.5 kN
b. 25 kNπŸ‘ˆ
c. 50 kN
d. None of the above

Q7) What is the centroidal distance of an equilateral triangle of side 2 m?

a. 0.866 m
b. 0.769 m.
c. 1.000 m
d. 0.577 mπŸ‘ˆ

Q8) What is the distance of centroid with respect to diagonal shown in the diagram below?


a. a /√3
b. a /√2
c. a /√18πŸ‘ˆ
d. 3a /√2

Q9) Which method is used to determine the centroid of a composite figure?

a. Analytical method
b. Graphical method
c. Both a. and b.πŸ‘ˆ
d. None of the above

Q10) Moment of Inertia of a rectangular section about any axis=
a.  bd^3/12
b.  db^3/12
c.  bd^3/12 + Ax^2πŸ‘ˆ
d.  Ο€d^4/64

Where b=width, A=Area of the cross section, d=depth for rectangular section and diameter of circular
sections, x=distance between the centroid of the section from the axis.

Q11) Centroid of a section about X axis is:

a. About which ∫y^2dA =0
b. About which ∫ydA=0πŸ‘ˆ
c. About which ∫xydA=0
d. About which ∫x^2y^2dA=0

Q12) Moment of inertia of a section about X axis is

a. ∫y^2dAπŸ‘ˆ
b. ∫ydA
c. ∫xydA
d. ∫x^2y^2dA

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