7. Now, we start working on showing that there is only one root for f(x). 8. Find f(x) = = 9. Assume that f(x) has two d

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7. Now, we start working on showing that there is only one root for f(x). 8. Find f(x) = = 9. Assume that f(x) has two d

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7 Now We Start Working On Showing That There Is Only One Root For F X 8 Find F X 9 Assume That F X Has Two D 1
7 Now We Start Working On Showing That There Is Only One Root For F X 8 Find F X 9 Assume That F X Has Two D 1 (87.82 KiB) Viewed 33 times
7. Now, we start working on showing that there is only one root for f(x). 8. Find f(x) = = 9. Assume that f(x) has two distinct roots in (1, 2); say c and d so that ƒ(c) = f(d) = 0. Explain why this is not possible and therefore leads to say there is exactly one root for f(x) (Use the appropriate Theorem). Exercise 3 [08 points]. This exercise is about the use of L'Hôpital's Rule to find limits. If a limit does not exist write DNE. 10. Find the limit. 11. Find lim x ln(x) x →0 = exc lim xx 5x lim 8个
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