The mass of the earth is 6 × 10 raised to 24 kg . The distance between the earth and the sun is 1.5 ×10 raised to 11 m . If the gravitational force between the two is 3.5 ×10 raised to 22 n , what is the mass of the sun ?
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Answered by
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F =G M*m /r^2
3.5*10^22 = 6.67*10^-11* 6*10^24*m/2.25*10^22
m = 3.5*2.25*10^44/6.67*6*10^11
m = 7.87*10^33/40
m = 2 *10^10 KG
3.5*10^22 = 6.67*10^-11* 6*10^24*m/2.25*10^22
m = 3.5*2.25*10^44/6.67*6*10^11
m = 7.87*10^33/40
m = 2 *10^10 KG
Answered by
1
_/\_Hello mate__here is your answer--
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GIVEN:---
M1 = Mass of the Sun = 2 × 10^30 kg
M2 = Mass of the Earth = 6 × 10^24 kg
R = Average distance between the Earth and the Sun = 1.5 × 10^11 m
G = 6.7 × 10^−11 Nm^2 kg^−2
According to the universal law of gravitational ,
F = G× M1 × M2/ r^2
(Put the values of all quantities, we get)
=6.7×10^−11×2×10^30×6×10^24/(1.5×10^11)^2
= 3.57 × 10^22 N
Hence, the force of gravitation between the Earth and the Sun is
3.57 × 10^22 N
I hope, this will help you.☺
Thank you______❤
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