Evaluate the following integral as a power series. ∫ln(1−x3)dx (A) −n=0∑∞(n+1)(4n+2)x4n+2 (B) n=0∑∞(n+1)(4n+2)(−1)nx4
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Evaluate the following integral as a power series. ∫ln(1−x3)dx (A) −n=0∑∞(n+1)(4n+2)x4n+2 (B) n=0∑∞(n+1)(4n+2)(−1)nx4
Evaluate the following integral as a power series. ∫ln(1−x3)dx (A) −n=0∑∞(n+1)(4n+2)x4n+2 (B) n=0∑∞(n+1)(4n+2)(−1)nx4n+2 (C) n=0∑∞(4n+1)(4n)x4n+1 (D) −n=0∑∞(3n+2)(3n)x3n+4 (E)−n=0∑∞(n+1)(3n+3)x3n+3 (F)−n=0∑∞(n+1)(3n+4)x3n+4 (G) n=0∑∞(n+1)(3n+4)(−1)nx3n+4 (H) n=0∑∞(n+1)(3n+3)(−1)nx3n+3
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