Let P be a polynomial of degree 3 such that P(1) = -4, Pl(1) = -4, P" (1) = 2, p!!(1) = P(3) (1) = 3 , Then the Taylor polynomial of degree 2 for P about 1 is T2(x) = A + B(x - 1) + C(x - 1)2 where A= 7 B = . and C= * Evaluate p(0) = and p(4)(0)

匿名用户最后更新于 2021-12-01 19:10 数学类Mathematics

Let P be a polynomial of degree 3 such that P(1) = -4, Pl(1) = -4, P" (1) = 2, p!!(1) = P(3) (1) = 3 , Then the Taylor polynomial of degree 2 for P about 1 is T2(x) = A + B(x - 1) + C(x - 1)2 where A= 7 B = . and C= * Evaluate p(0) = and p(4)(0) 数字

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Let P be a polynomial of degree 3 such that P(1) = -4, Pl(1) = -4, P&quot; (1) = 2, p!!(1) = P(3) (1) = 3 , Then the Taylor polynomial of degree 2 for P about 1 is T2(x) = A + B(x - 1) + C(x - 1)2 where A= 7 B = . and C= * Evaluate p(0) = and p(4)(0)

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Let P be a polynomial of degree 3 such that P(1) = -4, Pl(1) = -4, P" (1) = 2, p!!(1) = P(3) (1) = 3 , Then the Taylor polynomial of degree 2 for P about 1 is T2(x) = A + B(x - 1) + C(x - 1)2 where A= 7 B = . and C= * Evaluate p(0) = and p(4)(0)