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answerhappygod
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1. The power series n=0∑∞n!xn converges for all x. 2. If a power series n=0∑∞anxn converges at x=1, then it must converge at x=−1. 3. If a power series n=0∑∞anxn converges at x=2, then it must converge at x=−1.
1. The power series n=0∑∞n!xn converges for all x. 2. If a power series n=0∑∞anxn converges at x=1, then it must converge at x=−1. 3. If a power series n=0∑∞anxn converges at x=2, then it must converge at x=−1.
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