Mathematics, 27.01.2020 20:31 hardwick744
Find the taylor series for f(x) centered at the given value of a. [assume that f has a power series expansion. do not show that rn(x) β 0.] f(x) = x4 β 2x2 + 1, a = 2 β f n(2) n! (x β 2)n n = 0 = 24 + 9(x β 2) + 22(x β 2)2 + 8(x β 2)3 + (x β 2)4 β f n(2) n! (x β 2)n n = 0 = β9 + 24(x β 2) + 22(x β 2)2 + 8(x β 2)3 + (x β 2)4 β f n(2) n! (x β 2)n n = 0 = 24 + 9(x β 2) + 8(x β 2)2 + 22(x β 2)3 + (x β 2)4 β f n(2) n! (x β 2)n n = 0 = 9 + 24(x β 2) + 22(x β 2)2 + 8(x β 2)3 + (x β 2)4 β f n(2) n! (x β 2)n n = 0 = 9 + 24(x β 2) + 8(x β 2)2 + 22(x β 2)3 + (x β 2)4
Answers: 2
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Seymour is twice as old as cassandra. if 16 is added to cassandraβs age and 16 is subtracted from seymourβs age, their ages become equal. what are their present ages? show !
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What is the remainder when 3x^2-x-10 is divided by x-1 -6,-7,-8, or -9
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Find the taylor series for f(x) centered at the given value of a. [assume that f has a power series...
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