GATE ME 2001 | GATE ME Year Wise Previous Years Questions

GATE ME 2001

MCQ (Single Correct Answer)

-0.6

The assembly shown in the figure is composed of two massless rods of length $$l$$ with two particles, each of mass $$m$$. The natural frequency of this assembly for small oscillations is GATE ME 2001 Theory of Machines - Vibrations Question 47 English

GATE ME 2001 Theory of Machines - Vibrations Question 47 English

$$\sqrt {g/\ell } $$

$$\sqrt {2g/\left( {\ell \cos \alpha } \right)} $$

$$\sqrt {g/\left( {\ell \cos \alpha } \right)} $$

$$\sqrt {\left( {g\cos \alpha } \right)/\ell } $$

GATE ME 2001

MCQ (Single Correct Answer)

-0.3

In the figure shown, the spring deflects by $$\delta $$ to position A ( the equilibrium position) when a mass $$m$$ is kept on it. During free vibration, the mass is at position $$B$$ at some instant. The change in potential energy of the spring mass system from position $$A$$ to position $$B$$ is GATE ME 2001 Theory of Machines - Vibrations Question 68 English

GATE ME 2001 Theory of Machines - Vibrations Question 68 English

$${1 \over 2}k{x^2}$$

$${1 \over 2}k{x^2} - mgx$$

$${1 \over 2}k{\left( {x + \delta } \right)^2}$$

$${1 \over 2}k{x^2} + mgx$$

GATE ME 2001

MCQ (Single Correct Answer)

-0.3

Which of the following statement is correct?

Flywheel reduces speed fluctuations during a cycle for a constant load, but flywheel does not control the mean speed of the engine if the load changes.

Flywheel does not reduce speed fluctuations during a cycle for a constant load, but flywheel does control the mean speed of the engine if the load changes

Governor control a speed fluctuations during a cycle for a constant load, but governor does not control the mean speed of the engine if the load changes.

Governor controls speed fluctuations during a cycle for a constant load, and governor also controls the mean speed of the engine if the load changes.

GATE ME 2001

MCQ (Single Correct Answer)

-0.6

A cyclic heat engine does $$50$$ $$kJ$$ of work per cycle. If the efficiency of the heat engine is $$75\% $$, then heat rejected per cycle is

$$16{2 \over 3}\,kJ$$

$$33{1 \over 3}\,kJ$$

$$37{1 \over 2}\,kJ$$

$$66{2 \over 3}\,kJ$$

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