Question

Each of the following diagrams shows a planet orbiting a star. Each diagram is labeled with the planets mass (in Earth masses) and its average orbital distance (in AU). Assume that all four stars are identical. Use Keplers third law to rank the planets from left to right based on their orbital periods, from longest to shortest. If you think that two (or more) of the diagrams should be ranked as equal, drag one on top of the other(s) to show this equality. (Distances are to scale, but planet and star sizes are not.) Reset Help One Earth Mass Three Earth Masses 1 AU 2 AU 2 AU 1 AU One Earth Mass Two Earth Masses Longest Shortest

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Answer #1

Here by applying Kepler's third law we can compare orbital periods.

-third but Adate that-for 2 4t GIM are 2. GtM a M 38 2A 1 A 1AU

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