National University of Singapore (NUS) Questions

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The Sook Ching massacre a calculated effort by the Japanese military to eliminate actual or potential ‘anti-Japanese’ Assignment

Introduction Context: The Sook Ching massacre occurred in February 1942 after Singapore fell to Japanese forces. It involved the systematic execution of ethnic Chinese males deemed "anti-Japanese." Significance: The event is a cornerstone in understanding Japanese occupation policies and their impact on Singapore's history. Research Question: Ass

Employee Well-being and Inclusion Assignment, NUS

Employee Well-being and Inclusion JW Medical Supply Solutions[1] is a medical supplies distribution company in Singapore.  The company was founded 35 years ago by Mr John Wong as a family business, supplying basic equipment and disposable medical supplies to surgeries and hospitals and employing 15 people – mostly family and friends. Over the ye

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FT5002 Assignment: 2024 / 2025 Sem 1 – Digital Transformation in Finance, NUS

FT5002 Digital Transformation in Finance, Assignment Questions Question 1 (20 marks) Consider a scenario where you want to purchase travel insurance for your parents from Singlife (https://singlife.com/en/travel-insurance). You are not accompanying your parents on their trip and would therefore only need to purchase travel insurance for both your p

BMD5301 Group Case Analysis: Phuket Beachside Hotel: Valuing Mutually Exclusive Capital Projects, NUS

BMD5301 Group Case Analysis  Phuket Beachside Hotel: Valuing Mutually Exclusive Capital Projects Mike, General Manager of Phuket Beachside Hotel (PBH), paced his office and considered an offer made by Good Time Pub (GTP). GTP was expanding fast in Thailand. It was looking for a venue in the Patong beach area for setting up another outlet, and was

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QF4102 Assignment 2 : AY24/25 Semester 1 – Financial Modelling and Computation, NUS

1. (i) Implement the explicit difference scheme (II), that is, the backward-time scheme with Vinin place of V in+1, to estimate the value of a European vanilla call option. function v = FD_eds_call(S0,X,r,T,sigma,q,N,I) Use linear interpolation if the current input values do not lie exactly on the grid. (ii) Use your Matlab function to estimate

SPH2001 Quantitative, Assignment, NUS, Singapore

For each of the research questions below, conduct the appropriate statistical test at a 5% level of significance and interpret the results in light of the research question. Marks will also be given for justifications for the choice of the test used and clear documentation of relevant statistical output from the software. Q1. Do patients with pres

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NUR3117A Community Nursing Plan of Care Management, Individual Writing Assignment NUS

This individual written assignment aims to consolidate the student’s learning by linking theory to clinical practice in the community. The community assessment experience provides students with real life physical and cognitive experiences, assesses community needs and identifies key health issues. Using the findings from your group’s commu

QF4102 Financial Modelling and Computation Assignment 1, NUS

1. There are a series of closed-form solutions for Barrier options. In (Hull, 2012, Section 25.8), the Black-Scholes price for a down-and-in European call option when H ≤ X  is given by cdi = S0e −qT (H/S0) 2λN(y) − Xe−rT (H/S0) 2λ−2N(y − σ √ T), where λ = r − q + σ 2/2 σ 2 y = ln[H2/(S0X)] σ √ T + λσ√ T , where

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TCE1109 Statics and Mechanics of Materials Teach-to-Learn (T2L), Assignment, NUS

T2L Tutorial Q4 (a) Calculate the tension Tin the rod BD and the forces that act on each member of the pin-connected structure in the figure below. (b)The pin D of the structure in part (a) may be placed anywhere along member CE. Determine the “best” location for D and give reasons for your choice. Hint: Determine the forces in member AB an

MA1301 Assignment 1 NUS – Introductory Math

Do NOT upload this assignment problem set to any website. The assignment carries a total number of 100 marks. The marks for each question or part are as indicated. (1) (a) [5 marks] The first term of an arithmetic sequence is 7, its last term in 70 and its sum is 385. Find the number of terms in the sequence and the common difference (b) A g

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