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Applied Mechanics and Graphic Statics

Applied Mechanics and Graphic Statics
The velocity of a body fallen from height ‘h’, on reaching the ground is given by

v = √(2gh)
v = 2gh²
v = 1/√(2gh)
v = 2gh

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Applied Mechanics and Graphic Statics
If g1 and g2 are the gravitational accelerations on two mountains A and B respectively, the weight of a body when transported from A to B will be multiplied by

g1/g2
g2/g1
g2
g1

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Applied Mechanics and Graphic Statics
A funicular polygon cannot be made to pass through

One specified point
Two specified points
More than three specified points
Three specified points

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Applied Mechanics and Graphic Statics
A train weighing 196 tonnes experiences a frictional resistance of 5(11/22) per tonne. The speed of the train at the top of a down gradient 1 in 78.4 is 36 km/hour. The speed of the train after running 1 km down the slope, is

5 √3 m/sec
5 √10 m/sec
3 √5 m/sec
10 √5 m/sec

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Applied Mechanics and Graphic Statics
It is observed that in a certain sinusoidal oscillation, the amplitude is linearly dependent on the frequency f. If the maximum velocity during the oscillation is V, then V must be proportional to

f²
1/f
1/f²
f

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Applied Mechanics and Graphic Statics
The C.G. of a thin hollow cone of height ‘h’, above its base lies on the axis, at a height of

h/3
h/4
3h/4
2h/3

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