Mathematics
Mathematics, 27.08.2019 18:30, shealwaysknows23

Which of the following is the nth taylor polynomial tn(x) for f(x)=ln(1βˆ’x) based at b=0? tn(x) = βˆ’x + 1 2 x2 βˆ’ 1 3 x3βˆ’+ 1 n xn tn(x) = βˆ’x βˆ’ x2 βˆ’ 1 2 x3βˆ’βˆ’ 1 nβˆ’1 xn tn(x) = βˆ’x βˆ’ 1 2 x2 βˆ’ 1 3 x3βˆ’βˆ’ 1 n xn tn(x) = βˆ’x βˆ’ 1 2! x2 βˆ’ 1 3! x3βˆ’βˆ’ 1 n! xn find the smallest value of n such that taylor's inequality guarantees that |tn(x)βˆ’ln(1βˆ’x)|< 0.01 for all x in the interval i= βˆ’ 1 2 , 1 2

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Which of the following is the nth taylor polynomial tn(x) for f(x)=ln(1βˆ’x) based at b=0? tn(x) = βˆ’x...

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