Using the remainder of Maclaurin polynomial of n order for f(x) defined as R(x)= f) (c),...

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Using the remainder of Maclaurin polynomial of n" order for f(x) defined as R₂(x)= f) (c), n20, 0≤esx (n+1) the order of the Maclaurin polynomial at least required to get an absolute true error of at most 10* in the calculation of sin(0.1) is (do not use the exact value of sin(0.1) or cos(0.1) to find the answer, but the knowledge that sin(x) ≤1 and cos(x) ≤1). (A) 3 (B) 5 (C) 7 (D) 9 Using the remainder of Maclaurin polynomial of n" order for f(x) defined as R₂(x)= f) (c), n20, 0≤esx (n+1) the order of the Maclaurin polynomial at least required to get an absolute true error of at most 10* in the calculation of sin(0.1) is (do not use the exact value of sin(0.1) or cos(0.1) to find the answer, but the knowledge that sin(x) ≤1 and cos(x) ≤1). (A) 3 (B) 5 (C) 7 (D) 9

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