Physics, asked by lhmml, 3 months ago

Find the gravitational force between the Sun and the Earth. The mass of the sun is 2.0 x 10 ^ 30 kg, and that of the Earth is 6.0 x 10 ^ 24 kg. The distance between the sun and the earth is 1.5 x 10 ^11 metres.​​​

Answers

Answered by Anonymous
8

Given :

M_1 =mass of sun=2×{10}^{30}\:kg

M_2=mass of earth=6×{10}^{24}\:kg

R= Avg. distance between the Earth and the Sun =1.5×{10}^{11}\:m

G=6.7×{10}^{-11}\:N{m}^{2}/{kg}^{2}

According to universal law of gravitation,

\begin{gathered}F=\frac{G×M_1×M_2}{{r}^{2}}\\\\=\frac{6.7×{10}^{-11}×2×{10}^{30}×6×{10}^{24}}{{(1.5×{10}^{11})}^{2}}\\\\\\\underline{F=3.57×{10}^{22}\:N}\\\\\\\underline{\boxed{\sf{ F=3.57×{10}^{22}\:N}}} \end{gathered}

Answered by Anonymous
47

Given :

M_1 =mass of sun=2×{10}^{30}\:kg

M_2=mass of earth=6×{10}^{24}\:kg

R= Avg. distance between the Earth and the Sun =1.5×{10}^{11}\:m

G=6.7×{10}^{-11}\:N{m}^{2}/{kg}^{2}

According to universal law of gravitation,

\begin{gathered}F=\frac{G×M_1×M_2}{{r}^{2}}\\\\=\frac{6.7×{10}^{-11}×2×{10}^{30}×6×{10}^{24}}{{(1.5×{10}^{11})}^{2}}\\\\\\\underline{F=3.57×{10}^{22}\:N}\\\\\\\underline{\boxed{\sf{ F=3.57×{10}^{22}\:N}}} \end{gathered}

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