2.17 Newton's law of universal gravitation tells us that the force exerted by one particle on...
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2.17 Newton's law of universal gravitation tells us that the force exerted by one particle on another is F = G where the universal gravitational constant Gis found experimentally to be G-6.673 x 10-N m²/kg The mass of each particle is m, and mg, respectively, and r is the distance between the two particles. Use Newton's law of universal gravitation to find the force exerted by the earth on the moon, assuming that the mass of the earth is approximately 6 x 10 kg. the mass of the moon is approximately 7.4 x 10 kg, and the earth and the moon are an average of 3.9 X 10"m apart. 2.18 We know that the earth and the moon are not always the same distance apart. Based on the equation in the previous problem, find the force the moon exerts on the earth for 10 distances between 3.8 x 10 m and 4.0 x 10 m. Be careful when you do the division to use the correct operator. 2.17 Newton's law of universal gravitation tells us that the force exerted by one particle on another is F = G where the universal gravitational constant Gis found experimentally to be G-6.673 x 10-N m²/kg The mass of each particle is m, and mg, respectively, and r is the distance between the two particles. Use Newton's law of universal gravitation to find the force exerted by the earth on the moon, assuming that the mass of the earth is approximately 6 x 10 kg. the mass of the moon is approximately 7.4 x 10 kg, and the earth and the moon are an average of 3.9 X 10"m apart. 2.18 We know that the earth and the moon are not always the same distance apart. Based on the equation in the previous problem, find the force the moon exerts on the earth for 10 distances between 3.8 x 10 m and 4.0 x 10 m. Be careful when you do the division to use the correct operator.
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Refer to the following Matlab script Matlab Script function forceOnMoonByEarth G 6673 1011 m1 6 1... View the full answer
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