Question: 0] Problem 2. Given the nonlinear equation In (1+x): = COS X. (a) Show that the given equation has a unique solution p in

0] Problem 2. Given the nonlinear equation In (1+x): = COS X.

0] Problem 2. Given the nonlinear equation In (1+x): = COS X. (a) Show that the given equation has a unique solution p in [0.8, 1.0]. (b) Use the bisection method to find an approximation pn to the solution such th Pn -p < 10-2 (c) Find an upper bound for the relative error of approximation pr

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