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A moon of mass $m$ orbits a planet of mass 100 $\mathrm{m}$ . Let the strength of the gravitational force exerted by the planet on the moon be denoted by $F_{1},$ and let the strength of the gravitational force exerted by the moon on the planet be $F_{2} .$ Which of the following is true?(A) $F_{1}=10 \mathrm{OF}_{2}$(B) $F_{1}=1 \mathrm{O} F_{2}$(C) $F_{1}=F_{2}$(D) $F_{2}=10 F_{1}$
Physics 101 Mechanics
Chapter 7
Uniform Circular Motion, Newton’s Law of Gravitation, and Rotational Motion
Gravitation
Dynamics of Rotational Motion
University of Washington
Hope College
McMaster University
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so here in this problem were given that the moon off moss m orbits a planet off mass 100 m So the mass off moon were given as M on the mosque off planet were given us 100 m on F one day. Not the strength off the gravitation force off force exerted by the planet on the moon on the force If tow, it denotes the strength of gravitation force exerted by the moon on the planet and therefore options given on we have to tell that which option is correct. Now we know that the gravitational force is given by if is equals toe g m one m two divide by our square. So if we calculate f one, it should be called stogie. Everyone here is m that the mouse off moon m to Harris 100 him divide by our square so it will be equals two g m squared times 100 So 100 I'm writing here divide by our square Now next if we calculate the value of F two will be using the same formula. If there will be calls to G here and one will become 100 him times Mt will become him divide by are square. They are represents the distance between the two bodies. So if you see both the expressions we find that everyone is equal to F two. So we can say that option C is correct. See? Option is correct. So I hope you have understood the problem. Thank you.
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