Gravitation CBSE Questions & Answers
Gravitation
This is Physics Class 11 Gravitation CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
The formula for gravitational potential energy associated with two particles of masses \({{\text{m}}_{\text{1}}}\)and \({{\text{m}}_{\text{2}}}\) separated by distance by a distance r is given by
- A\({\rm{v}} = - {{G{m_2}} \over r}\)
- B\({\rm{v}} = - {{G{m_1}{m_2}} \over {2r}}\)
- C\({\rm{v}} = - {{G{m_1}} \over r}\)
- D\({\rm{v}} = - {{G{m_1}{m_2}} \over r}\)Correct
2
Escape speed from the earth is the
- Anone of these
- Bminimum speed at which to throw an object such that it does not fall back to the earthCorrect
- Cminimum speed at which to throw an object such that it falls back to the earth
- Dmaximum speed at which to throw an object such that it does not fall back to the earth
3
For the earth the escape speed in terms of g the acceleration due to gravity and RE the radius of the earth is
- A\(\sqrt {2g} \)
- B\(\sqrt {2g{R_E}} \)Correct
- C\(\sqrt {5g{R_E}} \)
- D\(\sqrt {g{R_E}} \)
4
For earth satellites the centripetal force is provided by
- Agravitational forceCorrect
- Bstrong interactions
- Celectrical forces
- Dforces exerted by firing rockets on satellite
5
Time period of an earth satellite very close to the surface of earth h is given by
- A\({T_0} = 2\pi \sqrt {{{{R_E}} \over g}} \)Correct
- B\({T_0} = \pi \sqrt {{{{R_E}} \over g}} \)
- C\({T_0} = \pi \sqrt {{{{R_E}} \over {2g}}} \)
- D\({T_0} = \pi \sqrt {{{2{R_E}} \over g}} \)
6
The total energy of a circularly orbiting satellite is
- Apositive small
- Bzero
- CnegativeCorrect
- Dpositive large
7
for a circularly orbiting satellite the potential energy
- Ais negative, and having a magnitude twice that of the negative kinetic energy.
- Bis negative, and has a magnitude twice that of the positive kinetic energy.Correct
- Cis negative, and has a magnitude thrice that of the positive kinetic energy.
- Dis negative, and having a magnitude twice that of the positive kinetic energy.
8
For Geostationary Satellites
- Acircular orbit is in the equatorial plane of the earth and period of rotation is 14 hrs
- Bcircular orbit is in the equatorial plane of the earth and period of rotation is 24 hrsCorrect
- Ccircular orbit is in the longitudinal plane of the earth and period of rotation is 20 hrs
- Dcircular orbit is in the equatorial plane of the earth and period of rotation is 34 hrs
9
Geostationary Satellites
- Aneed more powerful rockets to put them into larger distance orbitsCorrect
- Bneed less powerful rockets to put them into larger distance orbits
- Care not useful for communication applications
- Dneed more powerful rockets to put them into smaller distance orbits
10
Polar satellites
- Aare low altitude satellites, and go around the poles of the earth in a north-south directionCorrect
- Bare low altitude satellites, and go around the equator of the earth in a north-east direction
- Care high altitude satellites, and go around the equator of the earth in a north-east direction
- Dare high altitude satellites, and go around the equator of the earth in a west-east direction
11
Which of the following statements correct?
- AAcceleration due to gravity decreases with increasing altitude.Correct
- BThe formula –G Mm(1/ \({{\rm{r}}_{\rm{2}}}\) – 1/ \({{\rm{r}}_{\rm{1}}}\)) is less accurate than the formula mg(\({{\rm{r}}_{\rm{2}}}\) – \({{\rm{r}}_{\rm{1}}}\)) for the difference of potential energy between two points \({{\rm{r}}_{\rm{2}}}\)and \({{\rm{r}}_{\rm{1}}}\) distance away from the centre of the earth.
- CAcceleration due to gravity increases with increasing depth (assume the earth to be a sphere of uniform density).
- DAcceleration due to gravity is independent of mass of the earth.
12
Suppose there existed a planet that went around the sun twice as fast as the earth. What would be its orbital size as compared to that of the earth?
- ALarger by a factor of 1.23
- BSmaller by a factor of 0.63Correct
- CLarger by a factor of 1.11
- DSmaller by a factor of 0.5
13
A typical adult human has a mass of about 70 kg. (a) What force does a full moon exert on such a human when it is directly overhead with its center 378,000 km away?
- A3.1 \( \times \) \({\rm{1}}{0^{ - {\rm{6}}}}\) N
- B2.4 \( \times \) \({\rm{1}}{0^{ - {\rm{6}}}}\) NCorrect
- C1.4 \( \times \) \({\rm{1}}{0^{ - {\rm{6}}}}\) N
- D2.0 \( \times \) \({\rm{1}}{0^{ - {\rm{6}}}}\) N
14
A particle of mass 3m is located 1.00 m from a particle of mass m. Where should you put a third mass M so that the net gravitational force on M due to the two masses is exactly zero?
- A0.534 m from the m
- B0.634 m from the m
- C0.634 m from the 3mCorrect
- D0.234 m from the 3m
15
At what distance above the surface of the earth is the acceleration due to the earth’s gravity 0.980 m/ \({{\rm{s}}^{\rm{2}}}\) if the acceleration due to gravity at the surface has magnitude 9.8 m/ \({{\rm{s}}^{\rm{2}}}\)
- A1.48 \( \times \) \({\rm{1}}{0^{\rm{7}}}\) m
- B0.98 \( \times \) \({\rm{1}}{0^{\rm{7}}}\) m
- C1.38 \( \times \) \({\rm{1}}{0^{\rm{7}}}\) mCorrect
- D1.18 \( \times \) \({\rm{1}}{0^{\rm{7}}}\) m