The ratio of the weights of a body on the Earth's surface to that on the surface of a planet is `9 : 4`. The mass of the planet is `(1)/(9) th` of that of the Earth, what is the radius of the planet ? (Tale the planets to have the same mass density).
The ratio of the weight of a body on the Earth’s surface to that on the surface of a planet is 9 : 4. The mass of the planet is 1/9 of that of the Earth. If ‘R’ is the radius of the Earth, then the radius of the planet is where n is ___________ . (Take the planets to have the same mass density)
A body weight 1400 gram weight on the surface of earth. How will it weight on the surface of a planet whose mass is (2)/(7) and radius is (1)/(3) that of the earth ?
A body weighs 700gm wt on the surface of the earth. How much will it weigh on the surface of a planet whose mass is 1/7 and radius is half that of the earth
The weight of an object at earth’s surface is 700 g. What will be its weight at the surface of a planet whose radius is 1//2 and mass is 1//7 of that of the earth?
What would be the acceleration due to gravity on the surface of a planet if its radius is (1)/(4) the radius of the earth and its mass is (1)/(80) th the mass of the earth ?
A body weighs 400N on the surface of earth. How much will it weigh on the surface of a planet whose mass is (1/6)^(th) " and radius " 1/2 that of the earth ?
Acceleration due to gravity at surface of a planet is equal to that at surface of earth and density is 1.5 times that of earth. If radius is R. radius of planet is
What is the weight of a 70 kg body on the surface of a planet mass is 1/7 th that of earth and radius is is half of earth ?
If the escape velocity of a planet is 3 times that of the earth and its radius is 4 times that of the earth, then the mass of the planet is (Mass of the earth = 6 xx 10^24 kg )
