Answer Happy

THE VALUES OF 32 ARE IN THE FIRST TABLE34: 7.297488*10^11
34: 7.297488*10^11
35. Using values from 32 and 34, calculate the semi-major axis of the moons using a = Moon lo Europa Ganymede Callisto 180 Part 4- The Mass of Jupiter 36. In Parts 2 and 3, you determined the values for the Orbital Period and Orbital Radius of the moons of Jupiter. Now we will solve for the mass of Jupiter. Largest angular separation in decimal degrees 0.0327 0.052" 0.07805* 0.483° 7=(=) 37. The value of 4x²/G is 5.915 x 10 kgs/m². Substituting this value and rearranging the equation will provide Moon M = (5.915 x 10¹ kgs/m³) 38. What is the mass of Jupiter using the values from lo's orbit? (Show all steps of your calculation) lo Semi-major axis in meters 39. From the answer in 38, calculate the percent error in our result for Jupiter's mass. The accepted value of Jupter is 1.9 x 10kg (Show all steps of your calculation) % Error = Europa Ganymede T Callisto M-19 10 19x10 40. Complete the table for the remaining moons. Mass of Jupiter in kg -) x 100 % Error
a = d Ꮎ Ꭲ 180
2 4π 3 = (GM),²³ r of 4² / G is 5.915 x 10¹1 kgs²/m³. Substitut anging the equation will provide 2 M = (5.915 x 10¹1¹kgs²/m³) T² e mass of Jupiter using the values from lo's of your calculation) % Error = answer in 38, calculate the percent error in mass. The accepted value of Jupter is 1.9 x of your calculation) M - 1.9 x 10²7 kg 3 r (kg) 27 1.9 x 10 kg x 100