Imagine a new planet is discovered with two moons of equal mass: Moon A and Moon B. The mass of the new planet is greater than the combined mass of its moons. Moon A is farther away from the new planet than Moon B. What is the planet's gravitational pull on Moon A compared to the planet's gravitational pull on Moon B? A. The gravitational pull on Moon B is greater than on Moon A because Moon B is closer to the new planet than Moon A. B. The gravitational pull on Moon B is greater than on Moon A because Moon B is farther away from the new planet than Moon A.
C. The gravitational pull on Moon A is the same as the gravitational pull on Moon B because distance does not affect the planet's gravity. D. The planet's gravity repels Moon A with a greater force than it repels Moon B, which is why Moon A is farther away.
A. Kepler's law states that the gravitational pull is dependent on the inverse square of the distance. So the farther away a body is the smaller the gravitational force is.
the answer is a. mathematically, to solve for gravitational force , we have that; \[F=\frac{ Gm _{1}m _{2} }{ r ^{2} }\] from this, we have that gravitational force F is inversely proportional to the square of distance between the planet and a moon (r)
so B?
check if B tallies with Kepler's law
im not good at physics so im not really sure @Bowate
you can be good at it. just imagine the planet as a guy and the moons as two girls. the guy likes the two of them but he has a greater attraction to girl B. He seems to be closer to B than A because there is a greater attraction between the guy and girl B. it's the same with planets. the closer a moon to the planet, the greater the gravitational force.
its C
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