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Let (20-²(x - 2)x) cos(x) + 8л(x − 1) sin(x) f(x) = 276 You are given that: (1) 10 P3(x)= (x - 2)³ + 3(x - 2) π4 3(x - 2
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Let (20-²(x - 2)x) cos(x) + 8л(x − 1) sin(x) f(x) = 276 You are given that: (1) 10 P3(x)= (x - 2)³ + 3(x - 2) π4 3(x - 2
Let (20-²(x - 2)x) cos(x) + 8л(x − 1) sin(x) f(x) = 276 You are given that: (1) 10 P3(x)= (x - 2)³ + 3(x - 2) π4 3(x - 2)² 274 76 67² is the cubic Taylor polynomial of f(x) at x = 2. (2) The Taylor series of f(x) at x = 2 is NOT alternating. (3) ƒ(4)(x) = —- (2x − x²) cos(™x) Find the maximum possible error in using P3(x) to approximate f(x) in the interval 0 ≤ x ≤ 2. =
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