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GATE ME 2015 Set 3
Numerical
+2
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Figure shows a wheel rotating about O2. Two points A and B located along the radius of wheel have speeds of 80 m/s and 140 m/s respectively. The distance between the points A and B is 300 mm. The diameter of the wheel (in mm) is __________ GATE ME 2015 Set 3 Theory of Machines - Analysis of Plane Mechanisms Question 12 English
Your input ____
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GATE ME 2015 Set 3
MCQ (Single Correct Answer)
+2
-0.6
The number of degrees of freedom of the linkage shown in the figure is GATE ME 2015 Set 3 Theory of Machines - Analysis of Plane Mechanisms Question 13 English
A
$$-3$$
B
$$0$$
C
$$1$$
D
$$2$$
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GATE ME 2015 Set 3
MCQ (Single Correct Answer)
+1
-0.3
In the figure, link $$2$$ rotates with constant angular velocity $${{\omega _2}}$$. A slider link $$3$$ moves outwards with a constant relative velocity $${V_{Q/P,}}$$ where $$Q$$ is a point on slider $$3$$ and $$p$$ is a point on link $$2.$$ The magnitude and direction of Coriolis component of acceleration is given by GATE ME 2015 Set 3 Theory of Machines - Analysis of Plane Mechanisms Question 42 English
A
$${2{\omega _2}}$$ $${V_{Q/P;}}$$ direction of $${V_{Q/P}}$$ rotated by $${90^ \circ }$$ in the direction of $${{\omega _2}}.$$
B
$${{\omega _2}}$$ $${V_{Q/P}};$$ direction of $${V_{Q/P}}$$ rotated by $${90^ \circ }$$ in the direction of $${{\omega _2}}.$$
C
$${2{\omega _2}}$$ $${V_{Q/P}};$$ direction of $${V_{Q/P}}$$ rotated by $${90^ \circ }$$ Opposite to the direction of $${{\omega _2}}.$$
D
$${{\omega _2}}$$ $${V_{Q/P}};$$ direction of $${V_{Q/P}}$$ rotated by $${90^ \circ }$$ Opposite to the direction of $${{\omega _2}}.$$
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GATE ME 2015 Set 3
MCQ (Single Correct Answer)
+2
-0.6
Figure shows a single degree of freedom system. The system consists of a mass less rigid bar $$OP$$ hinged at $$O$$ and a mass $$m$$ at end $$P.$$ The natural frequency of vibration of the system is GATE ME 2015 Set 3 Theory of Machines - Vibrations Question 21 English
A
$${f_n} = {1 \over {2\pi }}\sqrt {{k \over {4m}}} $$
B
$${f_n} = {1 \over {2\pi }}\sqrt {{k \over {2m}}} $$
C
$${f_n} = {1 \over {2\pi }}\sqrt {{k \over {m}}} $$
D
$${f_n} = {1 \over {2\pi }}\sqrt {{{2k} \over m}} $$