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This exam contains 4 problems about series convergence and Taylor series. Problem 1 involves representing a repeating decimal as a geometric series and converting it to a fraction. Problem 2 analyzes the convergence of 4 series using comparison tests and the limit test. Problem 3 finds Taylor series for logarithmic and integral functions and determines if a series converges at a specific value. The solutions provide detailed justifications for determining convergence or divergence using appropriate tests.
- Author
- Anonymous QiCse1s
- Language
- EN