A body falls through a distance H in a certain time on earth . Then if the same body is related on another planet having mass and radius twice as that of earth , the distance through which it falls in the same time is ?
Answers
Answer:
Step-by-step explanation:
S = ut + 1/2 gt^2 (second law of motion)
H= 1/2gt^2 ( u=0 ) ............{1}
t =√2H/g (solving equation 1).............{2}
Let mass of earth be M and radius be R
Therefore according to the question radius of planet =2R and mass =2M
Acceleration due to gravity on planet =
G×mass of planet ÷ (radius of planet)^2
here G=gravitational constant not acceleration due to garvity
Putting values we get
g=G2M÷4R^2
Second law of motion
Height at which ball is thrown from planet=1/2gt^2
= 1/2 ×(G×2M)÷4R^2×2H÷g
Hence H =GMH÷R^2g
Read more on Brainly.in - https://brainly.in/question/7687823#readmoreStep-by-step explanation:
S = ut + 1/2 gt^2 (second law of motion)
H= 1/2gt^2 ( u=0 ) ............{1}
t =√2H/g (solving equation 1).............{2}
Let mass of earth be M and radius be R
Therefore according to the question radius of planet =2R and mass =2M
Acceleration due to gravity on planet =
G×mass of planet ÷ (radius of planet)^2
here G=gravitational constant not acceleration due to garvity
Putting values we get
g=G2M÷4R^2
Second law of motion
Height at which ball is thrown from planet=1/2gt^2
= 1/2 ×(G×2M)÷4R^2×2H÷g
Hence H =GMH÷R^2g
Read more on Brainly.in - https://brainly.in/question/7687823#readmoreStep-by-step explanation:
S = ut + 1/2 gt^2 (second law of motion)
H= 1/2gt^2 ( u=0 ) ............{1}
t =√2H/g (solving equation 1).............{2}
Let mass of earth be M and radius be R
Therefore according to the question radius of planet =2R and mass =2M
Acceleration due to gravity on planet =
G×mass of planet ÷ (radius of planet)^2
here G=gravitational constant not acceleration due to garvity
Putting values we get
g=G2M÷4R^2
Second law of motion
Height at which ball is thrown from planet=1/2gt^2
= 1/2 ×(G×2M)÷4R^2×2H÷g
Hence H =GMH÷R^2g
Read more on Brainly.in - https://brainly.in/question/7687823#readmore
Explanation: