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CBSE Questions for Class 11 Engineering Physics Gravitation Quiz 16 - MCQExams.com
CBSE
Class 11 Engineering Physics
Gravitation
Quiz 16
The work done by external agent to shift a point mass from infinity to the centre of earth is :
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$$=0$$
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$$>0$$
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$$<0$$
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$$<0$$
Explanation
Work done by external agent is
$$W= m(dV)$$
$$dV=$$ change in potential energy.
So, $$ W= m(V_2- V_1)$$.....(i)
At infinity $$V_1= 0$$
On the center of earth , $$V_2= \dfrac{-3GM}{2R}$$...(ii)
Putting (i) equation in equation (ii) we get,
$$ W= m\dfrac{-3GM}{2R}$$
$$W= \dfrac{-3GMm}{2R}$$
This shows that work done cannot be zero.
Here, Work done is negative
which results in $$W<0$$
Option (C) is correct.
A body is thrown from the surface of the earth with a speed of $$\sqrt {GM/R} (R =$$ radius and $$M =$$ mass of earth). It rises to a maximum height of
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$$R/2$$
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$$R$$
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$$4R$$
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$$2R$$
A capillary tube is immersed vertically in water and the height of the water column is X. When this arrangement is taken into a mine of depth d, the height of the water column is Y. If R is the radius of the earth, the ratio X/Y is
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$$1-\dfrac{d}{R}$$
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$$1$$+$$\dfrac{d}{R}$$
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$$\dfrac{R-d}{R+d}$$
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$$\dfrac{R+d}{R-d}$$
The escape velocity of a body on the surface of the earth is $$11.2\ km/sec$$. If the mass and radius of a planet are $$4$$ and $$2$$ times respectively than that of earth. The escape velocity from the planet will be :
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$$11.2\ km/sec$$
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$$1.112\ km/sec$$
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$$15.8\ km/sec$$
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$$22.4\ km/sec$$
The gravitational force in a region is given by
$$\vec{E}=ay\hat i+ax \hat j$$
The work done by gravitational force to shift a point mass $$m$$ from $$(0, 0, 0)$$ to $$(x_0, y_0, z_0)$$ is :
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$$ma\ x_0y_0z_0$$
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$$ma\ x_0y_0$$
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$$-ma\ x_0y_0$$
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$$zero$$
The gravitational field in a region is $$10\ N/kg (\hat i -\hat j)$$. The work done
by external agent
to shift slowly a particle of mass $$1\ kg$$ from point $$(1\ m, 1\ m)$$ to a point $$(2\ m, -2\ m)$$ is :
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$$40\ joule$$
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$$-40\ joule$$
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$$zero$$
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$$+10\ joule$$
A body is projected vertically from the surface of the earth of radius $$R$$ with velocity equal to half of the escape velocity. The maximum height reached by the body is?
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$$R/5$$
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$$R/3$$
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$$R/2$$
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$$R/4$$
Two bodies each of mass $$1\ kg$$ are at a distance of $$1\ m$$. The escape velocity of a body of mass $$1\ kg$$ which is midway between them is :
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$$8\times 10^{-5}\ m/s$$
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$$2.31\times 10^{-5}\ m/s$$
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$$4.2\times 10^{-5}\ m/s$$
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$$zero$$
A gravitational field is present in a region. A point mass is shifted from $$A$$ to $$B$$, from different paths shown in the figure. If $$W_1, W_2$$ and $$W_3$$ represent work done by gravitational force for respective paths, then :
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$$W_1=W_2=W_3$$
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$$W_1>W_2W_3$$
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$$W_1>W_3>W_2$$
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none of these
During the compression of the spring the work done by the force of gravity is
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$$Mgx$$
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$$\left(\dfrac {1}{2}\right)kx^2$$
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$$-\left(\dfrac {1}{2}\right)kx^2$$
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$$Mgx + \left(\dfrac {1}{2}\right)kx^2$$
Acceleration due to gravity 'g' for a body of mass 'm' on earth's surface is proportional to (Radius of earth= R , mass of earth= M)
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$$GM/R^2$$
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$$m^0$$
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$$mM$$
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$$1/R^{3/2}$$
An object of mass $$m$$ is located on the surface of a spherical planet of mass $$M$$ and radius $$R$$. The escape speed from the planet does not depend on which of the following?
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$$M$$
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$$m$$
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the density of the planet
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$$R$$
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the acceleration due to gravity on that planet
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