8. Centripetal Forces & Gravitation

Which statement accurately describes the relationship between $m$ (mass) and $W$ (weight) according to Newton's Law of Gravity?

According to Newton's Law of Gravity, which of the following factors can affect the strength of the gravitational force between two objects? $F=G\frac{m_1{m}_2}{r^2}$

Which of the following describes a role of $gravity$ in the early stages of the solar system?

According to Newton's Law of Gravity, what role does air resistance play in the gravitational force between two masses?

According to Newton's Law of Gravity, the gravitational pull between two objects is determined by which of the following?

Which phrase best describes a gravitational force according to Newton's Law of Gravity?

According to Newton's Law of Gravity, which factor primarily determines the gravitational force between two objects?

Which of the statements below best describes planetary orbits in our solar system according to Newton's Law of Gravity ($F_g=\frac{G{m}_1{m}_2}{r^2}$)?

When following a large truck or tractor-trailer on the highway, which of the following is the safest action to take according to Newton's Law of Gravity ($F=\frac{\mathrm{Gm\_1m\_2}}{r^2}$) and general driving safety principles?

A spaceship is traveling from Earth to the Moon. At what point along its journey is it completely beyond the pull of Earth's gravity?$g$

According to Newton's Law of Gravity, which of the following best explains why, in the absence of air resistance, all objects fall at the same rate regardless of their mass?

Which of the following equations correctly states Newton's law of universal gravitation?

According to Newton's law of universal gravitation, what is the mathematical expression for the gravitational force $F$ between two masses $m_1$ and $m_2$ separated by a distance $r$?

Which of the following statements best explains why the planet $Earth$ orbits around the $Sun$ according to Newton's Law of Gravity?

According to Newton's Law of Gravity, which of the following best represents the acceleration due to gravity on the surface of $\mathrm{Mercury}$?