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• 1. JUST Industries has multiple divisions. One division, AVA Products, makes a component that anothe
• 【題組】b. What is the minimum transfer price?
• 【題組】c. What is the maximum transfer price?
• 30 隨機變數 X 的機率函數為 ， x = 1, 2,... ，則 E ( X ) = ？1 (A)p (B) (C) p (1 - p ) (D) p2
• 2. The following data relates to the Miracle Corporation and its Toy Division.Required :【題組】a. What
• 【題組】b. The professional standards state that fraud relates to intentional misstatements or omissions
• 【題組】c.The professional standards outline certain responsibilities relating to illegal acts and disti
• 【題組】d.Should the CPA firm resign in this situation? If the decision is not clear-cut, what additiona
• 2.According to the requirements of No. 70 of the Statements of Auditing Standards of theRepublic of
• 1. 如圖所示之電路中，電阻R兩端之電壓為多少？ (A) 50 V(B) 60 V(C) 80 V(D) 40 V
• 10. Let X and Y be the outcomes of two independent dies and each die takes value of {1,2,3,4,5, 6} e
• 【題組】(b) (3%) Let A and B be m x n matrices. If Ax = Bx for all x , then A and B are equal.
• 36 設一由 50 Ω 電阻器與 50 μF 電容器組成之並聯電路負載，連接至 100sin(100t + 30°)伏特之交流電源，則此電源供給予負載之虛功率為多少乏（VAR）？ (A) 10 (B)
• 二、問答計算題: 1. (25%) Consider two continuous random variables X and Y with joint pdf:【題組】 (a) (5%) Find
• 50. FL＋1000(㎜)示 (A)樓地版面距基地地面 1m (B)將樓地版面提升 1m (C)將樓地版面下降 1m (D)樓地版面上方 1m 處 。
• 2. (10%) Let W1, W2,... , be subspaces of  such that  is a subset of  is the orthogonal complement o
• 【題組】b. What is the Toy Division's capital turnover?
• 【題組】c. What is the Toy Division's Return on Investment (ROI)?
• 【題組】d. What is the Toy Division's Residual Income (RI)?
• 【題組】e. What is the Toy Division's Economic Value Added (EVA)?
• 37 如圖所示串聯 RLC 電路中，所有電抗元件的初值能量均為零，其中 ，R = 200 Ω，L = 12 mH，C = 5 μF；當 t = 0 時開關（SW）閉合，求當 t = ∞ 時電感電壓 為
• 【題組】(c) (3%) Let A be an n X n matrix. If A is invertible, then any subset of  formed by the columns
• 51. 依 CNS 建築配置圖例 （藍色）表示 (A)河 (B)川 (C)溝渠 (D)游泳池 。
• 3. ManGo Enterprises had the following cost and production information for April:Required :Inventory
• 2. (10 points) Find a matrix such thatYou need to show that the matrix you find has the required pr