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Help with this question? Suppose (p is a ow on R; prove each of the following. E1.All points on a periodic orbit (that is not

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Suppose (p is a ow on R\"; prove each of the following. E1.All points on a periodic orbit (that is not a xed point) are periodic, and they all have the same least period. E2. The map (pt is invertible. Show explicitly what its inverse map is. E3. If two orbits of cp intersect, then they are the same subset of R\". E4. Show that a periodic point that is not a xed point does have a least period

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