32.參與申請金融業業務試辦業者倘涉及蒐集、處理、利用個人資料，應取得以下哪些驗證？ A.資訊安 全管理系統國際標準(ISO27001) B.網路安全評估工具(CAT) C.個人資料管理系統(PIMS) D.客戶關係 管理系統(CRM)
(A)僅 AB
(B)僅 AC
(C)僅 BC
(D)僅 BD

33.消費者僅掌握資料及運作應用程式，而虛擬化、作業系統、中介軟體、伺服器、儲存、執行環境、網 路環境等則不予理會，這屬於下列何種網路服務模式？ (A)基礎架構即服務(Infrastructure as a Service, IaaS) (B)地端即服務(On-premises Server, On-prem) (C)平台即服務(Platform as a Service, PaaS) (D)軟體即服務(Software as a Service, SaaS)

34.依台灣證券商經營股權性質群眾募資管理辦法規定，所稱的天使投資人，係指符合下列哪一條件者？ (A)僅限非外國之本國銀行的專業機構投資人 (B)近一期經查核之財報股東權益超過新臺幣五千萬元且設有投資專責單位之法人或基金 (C)簽訂信託契約之信託業，其委託人符合近期經查核之財報股東權益超過新臺幣三千萬元者 (D)資本額達十萬美金以上的國外創業投資事業

35.機器人理財業者以其對顧客管理的資產規模(Assets Under Management, AUM)來收取投資顧問費，最 不能解決的是下列何種情況？ (A) ETF 等低手續費的投資商品不斷進入市場，使理財業者收益持續縮減 (B)資產規模較低的小資客戶對風險事件與投資損失的承擔能力較低 (C)傳統投資商品銷售機構與投資人之間銷售獎勵金的利益衝突 (D)傳統投資顧問者的投資顧問服務費率明顯過高

(1) [10 points] Consider a uniform massive spring of mass m and spring constant k. The spring is attached to a wall on one end while the other end is attached to an object of mass M. The system rests horizontally on a frictionless surface. What is the angular frequency of small-amplitude oscillations for this system?(A) \(\sqrt{\frac{k}{m+M}}\)(B) \(\sqrt{\frac{k}{M+m/3}}\)(C) \(\sqrt{\frac{k}{M+2m/3}}\)(D) \(\sqrt{\frac{k}{M+2m}}\)(E) \(\sqrt{\frac{k}{2M+m}}\)

(2) [10 points] Consider a uniform thin square plate of mass M and side length L lying in the xy-plane. What is the moment of inertia of the plate about an axis that passes through the center of the plate, lying in the xy-plane at an angle θ with the x-axis?(A) \(\frac{1}{12}ML^{2}\)(B) \(\frac{1}{6}ML^{2}\sin^{2}\theta\)(C) \(\frac{1}{24}ML^{2}(1+\cos^{2}\theta)\)(D) \(\frac{1}{16}ML^{2}\sin 2\theta\)(E) \(\frac{1}{9}ML^{2}(1+\sin^{2}\theta)\)

(3) [10 points] Consider an inextensible chain of mass M and length L resting on a frictionless table. A fraction f of its length is hanging vertically over the edge. The chain is released from rest and slides off the table due to its own weight. What is the velocity of the chain right after the entire chain slides off the table? The gravitational acceleration is g.(A) \(\sqrt{gL(1-f)}\)(B) \(\sqrt{gL(1-3f)}\)(C) \(\sqrt{gL(3-f)}\)(D) \(\sqrt{2gL(1-f)}\)(E) \(\sqrt{gL(1-f^{2})}\)

(4) [10 points] What is the gravitational potential of an infinitely large and infinitely thin plate with a surface density (i.e., mass per area) of $\sigma$ located in the $z=0$ plane? The gravitational constant is $G$.(A) $\pi G\sigma|z|$(B) $\pi G\sigma$(C) $\pi G\sigma z^{2}$(D) $2\pi G\sigma|z|$(E) $G\sigma/|z|$

(5) [10 points] A particle of rest mass of m and a velocity of v=0.8~c (where c is the speed of light) in the lab frame collides inelastically (i.e., the two particles stick together after the collision) with another particle of the same mass that is at rest. What is the rest mass (or invariant mass) of the composite particle after collision?(A) $\sqrt{10}m$(B) 2m/3(C) 2m(D) 8m/3(E) $4m/\sqrt{3}$

(6) [10 points] Consider a closed box of ideal gas divided into two parts by a gate. The left part has a volume of V and contains N particles in thermal equilibrium, while the right part has a volume of  2V and contains zero particles (i.e., a vacuum). The number of the accessible microstates of the gas is $\Omega{1}$. If the gate is suddenly removed, the gas fills the entire box and reaches a new equilibrium with a different number of the accessible microstates $\Omega{2}$. What is the ratio $\Omega{2}/\Omega{1}$?(A) 1(B) $2\ln N$(C) $N^{2}$(D) $3^{N}$(E) N

(7) [10 points] The Bohr radius is the characteristic size of a hydrogen atom, which can be expressed by a combination of fundamental constants. Choose the correct expression for the Bohr radius. Here, $\hbar$ is the reduced Planck constant, k is the Coulomb constant, $m_{e}$ is the electron mass, $e$ is the electron charge, and $G$ is the gravitational constant.(A) $\frac{\hbar^{2}}{km_{e}e^{2}}$(B) $\frac{G\hbar^{2}m_{e}}{k^{2}e^{2}}$(C) $\frac{\hbar^{2}}{Gm_{e}^{3}e^{2}}$(D) $\frac{\hbar^{2}}{m_{e}^{2}e^{2}\sqrt{Gk}}$(E) $\sqrt{\frac{\hbar^{2}}{Gm_{e}e^{2}}}$

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