Escape Speed
PHXI08:GRAVITATION

359826 The escape velocity of a body from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape velocity of a body from a planet having same mean density as the earth but twice the radius of earth is

1 \(11.2\;km{\rm{/}}s\)
2 \(33.6\;km{\rm{/}}s\)
3 \(5.5\;km{\rm{/}}s\)
4 \(22.4\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359827 The moon has a mass of \(1 / 81\) that of the earth and a radius of \(1 / 4\) that of the earth. The escape speed from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape speed from the surface of the moon is:

1 \(1.25\;km{\rm{/}}s\)
2 \(2.49\;km{\rm{/}}s\)
3 \(3.7\;km{\rm{/}}s\)
4 \(5.6\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359828 Read the Statement - A and Statement - B carefully to mark the correct options given below :
Statement A :
For a planet, if the ratio of mass of the planet to its radius increases, the escape velocity from the planet also increases.
Statement B :
Escape velocity is independent of the radius of the planet.

1 Both Statement A and Statement B are correct.
2 Statement A is correct but Statement B is incorrect.
3 Statement A is incorrect but Statement B is correct.
4 Both Statement A and Statement B are incorrect.
PHXI08:GRAVITATION

359829 The escape velocity for a body projected vertically upwards from the earth's surface is \({11 {~km} / {s}}\). If the body is projected at an angle of \({45^{\circ}}\) with the vertical, then, the escape velocity will be

1 \({11 {~km} / {s}}\)
2 \({11 \sqrt{2} {~km} / {s}}\)
3 \({\dfrac{11}{\sqrt{2}} {~km} / {s}}\)
4 \({22 {~km} / {s}}\)
NEET Test Series from KOTA - 10 Papers In MS WORD WhatsApp Here
PHXI08:GRAVITATION

359826 The escape velocity of a body from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape velocity of a body from a planet having same mean density as the earth but twice the radius of earth is

1 \(11.2\;km{\rm{/}}s\)
2 \(33.6\;km{\rm{/}}s\)
3 \(5.5\;km{\rm{/}}s\)
4 \(22.4\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359827 The moon has a mass of \(1 / 81\) that of the earth and a radius of \(1 / 4\) that of the earth. The escape speed from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape speed from the surface of the moon is:

1 \(1.25\;km{\rm{/}}s\)
2 \(2.49\;km{\rm{/}}s\)
3 \(3.7\;km{\rm{/}}s\)
4 \(5.6\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359828 Read the Statement - A and Statement - B carefully to mark the correct options given below :
Statement A :
For a planet, if the ratio of mass of the planet to its radius increases, the escape velocity from the planet also increases.
Statement B :
Escape velocity is independent of the radius of the planet.

1 Both Statement A and Statement B are correct.
2 Statement A is correct but Statement B is incorrect.
3 Statement A is incorrect but Statement B is correct.
4 Both Statement A and Statement B are incorrect.
PHXI08:GRAVITATION

359829 The escape velocity for a body projected vertically upwards from the earth's surface is \({11 {~km} / {s}}\). If the body is projected at an angle of \({45^{\circ}}\) with the vertical, then, the escape velocity will be

1 \({11 {~km} / {s}}\)
2 \({11 \sqrt{2} {~km} / {s}}\)
3 \({\dfrac{11}{\sqrt{2}} {~km} / {s}}\)
4 \({22 {~km} / {s}}\)
PHXI08:GRAVITATION

359826 The escape velocity of a body from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape velocity of a body from a planet having same mean density as the earth but twice the radius of earth is

1 \(11.2\;km{\rm{/}}s\)
2 \(33.6\;km{\rm{/}}s\)
3 \(5.5\;km{\rm{/}}s\)
4 \(22.4\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359827 The moon has a mass of \(1 / 81\) that of the earth and a radius of \(1 / 4\) that of the earth. The escape speed from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape speed from the surface of the moon is:

1 \(1.25\;km{\rm{/}}s\)
2 \(2.49\;km{\rm{/}}s\)
3 \(3.7\;km{\rm{/}}s\)
4 \(5.6\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359828 Read the Statement - A and Statement - B carefully to mark the correct options given below :
Statement A :
For a planet, if the ratio of mass of the planet to its radius increases, the escape velocity from the planet also increases.
Statement B :
Escape velocity is independent of the radius of the planet.

1 Both Statement A and Statement B are correct.
2 Statement A is correct but Statement B is incorrect.
3 Statement A is incorrect but Statement B is correct.
4 Both Statement A and Statement B are incorrect.
PHXI08:GRAVITATION

359829 The escape velocity for a body projected vertically upwards from the earth's surface is \({11 {~km} / {s}}\). If the body is projected at an angle of \({45^{\circ}}\) with the vertical, then, the escape velocity will be

1 \({11 {~km} / {s}}\)
2 \({11 \sqrt{2} {~km} / {s}}\)
3 \({\dfrac{11}{\sqrt{2}} {~km} / {s}}\)
4 \({22 {~km} / {s}}\)
PHXI08:GRAVITATION

359826 The escape velocity of a body from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape velocity of a body from a planet having same mean density as the earth but twice the radius of earth is

1 \(11.2\;km{\rm{/}}s\)
2 \(33.6\;km{\rm{/}}s\)
3 \(5.5\;km{\rm{/}}s\)
4 \(22.4\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359827 The moon has a mass of \(1 / 81\) that of the earth and a radius of \(1 / 4\) that of the earth. The escape speed from the surface of the earth is \(11.2\;km{\rm{/}}s\). The escape speed from the surface of the moon is:

1 \(1.25\;km{\rm{/}}s\)
2 \(2.49\;km{\rm{/}}s\)
3 \(3.7\;km{\rm{/}}s\)
4 \(5.6\;km{\rm{/}}s\)
PHXI08:GRAVITATION

359828 Read the Statement - A and Statement - B carefully to mark the correct options given below :
Statement A :
For a planet, if the ratio of mass of the planet to its radius increases, the escape velocity from the planet also increases.
Statement B :
Escape velocity is independent of the radius of the planet.

1 Both Statement A and Statement B are correct.
2 Statement A is correct but Statement B is incorrect.
3 Statement A is incorrect but Statement B is correct.
4 Both Statement A and Statement B are incorrect.
PHXI08:GRAVITATION

359829 The escape velocity for a body projected vertically upwards from the earth's surface is \({11 {~km} / {s}}\). If the body is projected at an angle of \({45^{\circ}}\) with the vertical, then, the escape velocity will be

1 \({11 {~km} / {s}}\)
2 \({11 \sqrt{2} {~km} / {s}}\)
3 \({\dfrac{11}{\sqrt{2}} {~km} / {s}}\)
4 \({22 {~km} / {s}}\)
NEET Test Series from KOTA - 10 Papers In MS WORD WhatsApp Here