所屬科目：研究所、轉學考(插大)-微積分
1. (15%) The limit limx→∞(- x) exists for all aₖ ∈ R.
2. (15%) (sin 2x) = sin (2x) ∀x ∈ R.
3. (20%) The series converge for every α ＞ 1, β ≥ 1 and p ≥ 1.
III. The following series is a rearrangement of the alternating harmonic series in which there appear alternately three positive terms followed by two negative terms 6. (15%) Show that this series converges and has sum ln .
7. (15%) gₙ(x) converges uniformly in [0,].
阿摩線上測驗
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阿摩線上測驗
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- x) exists for all aₖ ∈ R.
(sin 2x) = sin (2x) ∀x ∈ R.
converge for every α ＞ 1, β ≥ 1 and p ≥ 1.
6. (15%) Show that this series converges and has sum ln 
.
].