Bissoy
Login
Get Advice on Live Video Call
Earn $ Cash $ with
consultations on Bissoy App
Two blocks ‘A’ and ‘B’ of masses 150 kg and 50 kg respectively are connected by means of a string as shown in the below figure. The tension in all the three strings __________ be same.<br> <img src="/images/question-image/mechanical-engineering/engineering-mechanics/1528353596-15.jpg" title="Engineering Mechanics mcq question image" alt="Engineering Mechanics mcq question image">
A
Will
B
Will not
C
Either A or B
D
None of these
Correct Answer:
Will
A block of mass m
1
, placed on an inclined smooth plane is connected by a light string passing over a smooth pulley to mass m
2
, which moves vertically downwards as shown in the below figure. The tension in the string is
A
$$\frac{{{{\text{m}}_1}}}{{{{\text{m}}_2}}}$$
B
$${{\text{m}}_1}{\text{g}}\sin \alpha $$
C
$$\frac{{{{\text{m}}_1}{{\text{m}}_2}}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
D
$$\frac{{{{\text{m}}_1}{{\text{m}}_2}{\text{g}}\left( {1 + \sin \alpha } \right)}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
A block of mass 20 kg lying on a rough horizontal plane is connected by a light string passing over a smooth pulley to another mass 5 kg, which can move freely in the Vertical direction, as shown in the below figure. The tension in the string will ___________ with the increase in coefficient of friction.
A
Increase
B
Decrease
C
Not be effected
D
None of these
If the masses of both the bodies, as shown in the below figure, are reduced to 50 percent, then tension in the string will be
A
Same
B
Half
C
Double
D
None of these
A weight of 100 kg is supported by a string whose ends are attached to pegs ‘A’ and ‘B’ at the same level shown in below figure. The tension in the string is
A
50 kg
B
750 kg
C
100 kg
D
120 kg
Two bodies of masses m
1
and m
2
are hung from the ends of a rope, passing over a frictionless pulley as shown in the figure below. The acceleration of the string will be
A
$$\frac{{{\text{g}}\left( {{{\text{m}}_1} - {{\text{m}}_2}} \right)}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
B
$$\frac{{2{\text{g}}\left( {{{\text{m}}_1} - {{\text{m}}_2}} \right)}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
C
$$\frac{{{\text{g}}\left( {{{\text{m}}_1} + {{\text{m}}_2}} \right)}}{{{{\text{m}}_1} - {{\text{m}}_2}}}$$
D
$$\frac{{2{\text{g}}\left( {{{\text{m}}_1} + {{\text{m}}_2}} \right)}}{{{{\text{m}}_1} - {{\text{m}}_2}}}$$
Two loads of 50 kg and 75 kg are hung at the ends of a rope passing over a smooth pulley shown in below figure. The tension in the string is:
A
50 kg
B
75 kg
C
25 kg
D
60 kg
If the masses of both the bodies, as shown in the below figure, are doubled, then the acceleration in the string will be
A
Same
B
Half
C
Double
D
None of these
A body A of mass 6.6 kg which is lying on a horizontal platform 4.5 m from its edge is connected to the end of a light string whose other end is supporting a body of mass 3.2 kg as shown in below figure. If the friction between the platform and the body A is $$\frac{1}{3}$$, the acceleration is
A
0.5 m/sec<sup>2</sup>
B
0.75 m/sec<sup>2</sup>
C
1.00 m/sec<sup>2</sup>
D
1.25 m/sec<sup>2</sup>
In the shown figure, the tension (T) in the string will be
A
$$\frac{{{{\text{m}}_1}{{\text{m}}_2}{\text{g}}}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
B
$$\frac{{2{{\text{m}}_1}{{\text{m}}_2}{\text{g}}}}{{{{\text{m}}_1} + {{\text{m}}_2}}}$$
C
$$\frac{{{{\text{m}}_1} + {{\text{m}}_2}}}{{{{\text{m}}_1}{{\text{m}}_2}{\text{g}}}}$$
D
$$\frac{{{{\text{m}}_1} + {{\text{m}}_2}}}{{2{{\text{m}}_1}{{\text{m}}_2}{\text{g}}}}$$
The force induced in the string BC due to the load 'W' as shown in the below figure is
A
W sinθ
B
W cosθ
C
W tanθ
D
W cotθ