Question: Exercise. Suppose that f(x) is an infinitely differentiable function at x = 17 and that the fourth degree Taylor polynomial of f(x) centered at x




Exercise. Suppose that f(x) is an infinitely differentiable function at x = 17 and that the fourth degree Taylor polynomial of f(x) centered at x = 17 is: p3(x) = 2 - 3(x - 17) + 4(x - 17)2 + 7(x - 17)3 + 2(x -17)4 Which of the following could be computed at x = 17 by using the Taylor Polynomial? f(17) f'(17) f"(17) fill (17) f ( 4 ) ( 17 ) f ( 5 ) ( 17 ) f (6) (17 ) ? Check workExercise. Suppose that f(x) is an infinitely differentiable function at x = 17 and that the fifth degree Taylor polynomial of f(x) centered at x = -4 is: p5 (x) = 1+ 3(x + 4) - 2(x + 4) +4(2+ 4)3+8(2+4)5 Which of the following could be computed at x = 17 by using the Taylor Polynomial? f ( -4) f' ( - 4 ) f" ( -4 ) fill ( -4) f ( 4 ) ( - 4 ) f ( 5 ) ( - 4 ) f ( 6) ( - 4 ) x Try again
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