$F_g=G(\frac{m_e{m}_o}{r_e^2})=(\frac{G{m}_e}{r_G^2})m_o$

where $m_e$ is the mass of the earth and $r_e$ is the distance between the object and the center of the earth $($i$.$e$,r_e=$ radius of the ea

Part F

What is the value of the composite constant $(\frac{G{m}_c}{{}_c^2}),$ to be multiplied by the mass of the object $m_o$ in the equation above? Express your answer numerically in meters per second per second.