Consider the following equation: log(10)x = e(-x) a) Demonstrate that the given equation has only one root at the interv

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Consider the following equation: log(10)x = e(-x) a) Demonstrate that the given equation has only one root at the interv

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Consider The Following Equation Log 10 X E X A Demonstrate That The Given Equation Has Only One Root At The Interv 1
Consider The Following Equation Log 10 X E X A Demonstrate That The Given Equation Has Only One Root At The Interv 1 (81.18 KiB) Viewed 12 times
Consider the following equation: log(10)x = e(-x) a) Demonstrate that the given equation has only one root at the interval [1,2]. b) Calculate a value approximation of that root, applying 4 iterations of the Bissection Method, beginning at the initial interval a = 1, bo = 2. Build a table with the necessary values of k, ak, bk, xk, f (xk), signals of f(), to k = 0,1,2,3. c) Give an error estimative to the root approximation obtained in (b). d) Indicate how many interations are necessary to get a root approximation with error less than 10(-³).
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