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51
Two forces act an angle of 120°. If the greater force is 50 kg and their resultant is perpendicular to the smaller force, the smaller force is
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Answer: Option B
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52
M.I. of solid sphere, is
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Answer & Solution
Answer: Option B
Solution:
The moment of inertia (II) of a solid sphere can be calculated using the formula:

I=$$\frac{2}{5}{\text{M}}{{\text{r}}^2}$$

Where:
I is the moment of inertia.
M is the mass of the sphere.
r is the radius of the sphere.

In this formula, we can see that the moment of inertia depends on both the mass of the sphere (MM) and the square of its radius (r2). The factor $$\frac{2}{5}$$ is a constant that relates to the distribution of mass within a solid sphere. This formula is specific to solid spheres and is derived from the integration of infinitesimal mass elements over the entire volume of the sphere.

So, the moment of inertia for a solid sphere is $$\frac{2}{5}$$​ times the product of its mass and the square of its radius. This property is important in physics and engineering, especially when analyzing the rotational motion of objects.
53
The following is not a law of static friction:
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Answer: Option A
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54
A hoop of radius 3 m weighs 100 kg. It rolls along a horizontal floor so that at its centre of mass has a speed of 200 mm/sec. The work required to stop the hoop is
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Answer: Option B
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55
A satellite moves in its orbit around the earth due to
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Answer: Option B
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56
A satellite goes on moving along its orbit round the earth due to
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Answer: Option B
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57
A bullet weighing 200 g is fired horizontally with a velocity of 25 m/sec from a gun carried on a carriage which together with the gun weighs 100 kg. The velocity of recoil of the gun, will be
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Answer: Option B
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58
Two objects moving with uniform speeds are 5 m apart after 1 second when they move towards each other and are 1 m apart when they move in the same direction.
The speeds of the objects are:
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Answer: Option B
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59
Periodic time of a particle moving with simple harmonic motion is the time taken by the particle for
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Answer: Option C
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60
If a particle moves with a uniform angular velocity $$\omega $$ radians/sec along the circumference of a circle of radius r, the equation for the velocity of the particle, is
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Answer: Option D
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