Question

[1/4 Points) DETAILS SCALCET8 7.7.022.MI.SA. This question has several parts that must be completed sequentially. If you skip a part of the question, you will not recel Tutorial Exercise How large should n be to guarantee that the Simpson's Rule approximation to to lorer dx is accurate to within 0.000017 Step 1 where K is an upper bound for The error bound for Simpson's Rule is less Kb - a 180n4 1 (4)(x) on the interval [a, b]. The fourth derivative of f(x) not? is p (4)(x) = 1 Submit Skip you cannot come back) Need Help? Submit Answer Viewing Saved Work Revert to Last Response

Answer 1

Apparently you were looking for only the fourth derivative only. But I have made an attempt on the remaining parts too. Hope that part is fine too.

x² 42 x2 X² [ (1423) te (0+40 x² 4x) f(x)= 4e f (x) = 4, e : 20-sue f(x)= q d [me] = 8 [ n. 2net te et 1] = 8e [1+ 2x f''(X) = 8 (2ue = love [ 2 + 1x2x) = lone 4 (3+2x) f (x)= 16 o e ( 1+ 2x²) (3 + 2x²) + xe = 160*[1+2x)(3+3+ 4*) = 16 e* (12x+s4x443) G = 16 e ( 4x + 12 + 3) | Am bound of fly [o] 5 = 16" (4.144121+3) = (16 x 19e) (16819e. 6a) [(16) (19) 8 x 10" We now to take the next uitger = [(16) (19) 2 (im)] even value of n -1n=32] =(30.15 X2 (4) 12 upper Lindy Cane ! 0.00001 = |00 ру