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• 3. Define (A) Does not exist (B) 1 (C)2 (D) (E)0
• 101. The widespread use of plastic bags _____ a significant increase in waste.(A)have resulted from(
• 20. 給定一正三角形 ABC，若向量內積 ，則三角形 ABC 的周長為(A)6(B) (C)9(D)
• 4. Assume a = 2tant,y = sec2t - 1. Find an equation for the line tangent to the curvo atthe point wh
• 1 다음을 읽고 ㉠ 에 들어갈 알맞은 말을 고르십시오.저는 이번 주말에 친구들과 함께 여행을 갈 겁니다. 빨리 주말이 ㉠ 좋겠습니다. (A)갔으면 (B)됐으면 (C)없어지면 (D)
• 11.下列何者可作為 HSV1-tk 報導基因表現的正子造影劑？(A) (B) (C) (D)
• 5. Find the limit: (A)∞ (B)-∞ (C)-1 (D)0 (E) 1
• 1. 主張官僚體系的人力組成結構應該反映社會人口的組成特性，此一理論稱之為？(A)官僚人力理論 (B)官僚文化理論(C)代表性官僚理論 (D)代議官僚理論
• 1. 下列何者係指薪水之外之企業支付，傳統上如：醫療給付、保險給付、休假給付、退休金計劃等？(A)薪資 (B)工資 (C)福利 (D)彈性福利
• 1. His ________ add up to three thousand dollars a year.(A)earrings (B)earnings (C)earnests (D)eardr
• 21.設(1＋x)6＝a0＋a1x＋a2x2＋a3x3＋a4x4＋a5x5＋a6x6，則a1＋a3＋a5＝(A)16(B)24(C)32(D)64
• 22. 拋物線：y2−4x−2y−7＝0的焦點坐標為(A)(−1，1)(B)(−2，1)(C)(2，1)(D)(−2，2)
• 6. Find the limit:(A)1 (B) (C)0 (D)2 (E) Does not exist
• 23. 設−2π≤x≤2π，則方程式 的所有實根的和為(A)2π(B)3π(C)4π(D)5π
• 12.有關 SCN-Bz-DTPA 的敘述，下列何者錯誤？(A)此分子為一雙功能螯合試劑（bifunctional chelating agent），可進行放射性金屬離子與抗體之間接標幟 (B)與抗體
• 36. For a chain of matrix A1A2A3A4 with their dimensions in the following table, parenthesize the pr
• 7. Find the line integral of F=(2xyz, x2z, x2y) over any path from (0,0,0) to (1, 2,3) ?(A)6 (B)9 (C
• 8 Find the surface area of the portion S of the cone z2 = x2 + y2,where z ≥ 0, containedwithin the c
• 24. 設 A，B為樣本空間S中的兩事件，若A，B是獨立事件且P（A）＝，P(A∪B)＝，則P（B）＝(A) (B) (C) (D)
• 37. Assume that quicksort is being used to sort an array A with values 4 2 8 73 1 5 6. After the fir
• 38. Professor Chen uses the following algorithm for merging k sorted lists, each having n/k elements
• 39. A hiker faces the Knapsack problem. There are 7 items to be packed into the knapsack, each with
• 13.有關造影製劑與其臨床應用之對應關係，下列何者錯誤？(A) ：前列腺特異性膜抗原（PSMA） (B) ：腫瘤缺氧（tumor hypoxia） (C) ：多巴胺轉運體（dopamine trans
• 101. The manager needed to review all the details of the proposal before taking _____action.(A) fart
• 40. Determine the expected search cost of an optimal binary search tree for a set of n = 5 keys with