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Mathematics, 27.09.2021 18:20 larenhemmings
In Example we found that the inverse of was but we left a few loose ends for you to tie up.(a) Show that for all in the domain of and that for all in the domain of .(b) Find the range of by finding the domain of .(c) Let and . Show that and that . (We know this is true in general by Exercise 31 in Section 5.2. but it's nice to see a specifie example of the property.)
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In Example we found that the inverse of was but we left a few loose ends for you to tie up.(a) Show...
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