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研究所、轉學考(插大)-微積分
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107年 - 107 國立臺北大學日間學士班暨進修學士班轉學生招生考試_統計學系日間學士班二、三年級：微積分#116789
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題組內容
4. Let
(b) (8%) Explain f is differentiable at (0,0) or not.
其他申論題
(a) (7%) Calculate the upper sum U(f,p) and the lower sum L(f,p) of f over the partition P. Rounded the answers to the third decimal place.
#499035
(b) (6%) Approximate bx the Simpson's rule with n= 4 and round to the third decimal place.
#499036
(c) (7%) Evaluate.
#499037
(a) (7%) Find fx(0,0) and fy(0,0).
#499038
(a) (7%)
#499040
(b) (8%) dA, where R is the region bounded by y=0, y=, x=4.
#499041
(c) (10%) dA, where R is the region bounded by xy=1, xy=3, y=x, y=2x,by the setting u =xy,
#499042
(a) (7%)
#499043
(b) (8%)
#499044
(a) ( 8%) Find the Taylor's series of f(x) center at 1.
#499045
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