Recall that Σ n+1 n=0 statement about a power series converging to ln(4x − 3)? Select one alternative: O O ¡M: ¡M³ n=0 n=0 iM8 iM³ (−1)n(x − 1)¹+¹ 4¹ (n+1) (−1)¹4(x − 3)¹+1 n+1 converges to ln(1 + x) provided that −1 < x ≤ 1. Which of the following is a true converges to ln(4x − 3) provided that −1 < 4(x − 1) ≤ 1. (−1)n(4x − 3)¹+1 n+1 converges to ln(4x − 3) provided that −1 < 4(x − 1) ≤ 1. (−1)n4n+¹(x − 1)n+1 n+1 converges to ln(4x − 3) provided that −1 < 4(x − 1) ≤ 1. converges to ln(4x − 3) provided that −1 < 4(x − 1) ≤ 1. -

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