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研究所、轉學考(插大)-微積分
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94年 - 94 國立中興大學_理學院科系(聯招)轉學考：微積分#112194
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6.The Maclaurin serics for sin(x + 1) =__(G)__
其他申論題
2.=__(C)__
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3.=__(D)__
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4.=__(E)__ for x＞ 0.
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5.The radius of convergence of the power series =__(F)__
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7.=__(H)__
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(a) If f(x) :=x3 - 2x + 2, x ∈ , then f has a zero between -2 and 0.
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(b) Consider two series. Suppose ≥ 0 and . If converges, then converges.
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(c) If f : (-1,1) → is continuous at x = 0, then f is differentiable at x = 0.
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(d) If f : (0,∞)→ (0,∞) is continuous and increasing on (0,∞)； then f(x)=∞.
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(e) If f : (0,∞) → is differentiable,i.e., f'(x) exists, , then f'(x) is continuous on .
#480541
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