﻿ Consider the function f(x)-in(1+ x). (a) find the second-degree taylor polynomial for f centred at 0, t20x) (b)  , 22.06.2019 03:00, keirarae2005

# Consider the function f(x)-in(1+ x). (a) find the second-degree taylor polynomial for f centred at 0, t20x) (b) use t2o to approximate in(2). (c) use taylor's theorem to write down what f(x) - t20(x) is equal to (in terms of x and c for 0 (d) find an upper bound on the error in your approximation in part (b) (e) is the estimate in part (b) an over or under estimatel? (f) give an interval that in(2) must lie in, be as specific as possible. ### Other questions on the subject: Mathematics Mathematics, 21.06.2019 20:30, rosemary909
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What is the next step in the given proof? choose the most logical approach. a. statement: m 1 + m 2 + 2(m 3) = 180° reason: angle addition b. statement: m 1 + m 3 = m 2 + m 3 reason: transitive property of equality c. statement: m 1 = m 2 reason: subtraction property of equality d. statement: m 1 + m 2 = m 2 + m 3 reason: substitution property of equality e. statement: 2(m 1) = m 2 + m 3 reason: substitution property of equality
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Consider the function f(x)-in(1+ x). (a) find the second-degree taylor polynomial for f centred at 0...

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