SUNWAY UNIVERSITY BUSINESS SCHOOL SAMPLE FINAL EXAMINATION FOR FIN 3024 INVESTMENT MANAGEMENT

Similar documents
Noise in electronic components.

Lecture 7 Diffusion. Our fluid equations that we developed before are: v t v mn t

Homework 1: Solutions

GRAPHS IN SCIENCE. drawn correctly, the. other is not. Which. Best Fit Line # one is which?

Note: Torque is prop. to current Stationary voltage is prop. to speed

Power Spectrum Estimation of Stochastic Stationary Signals

Bayesian Credibility for Excess of Loss Reinsurance Rating. By Mark Cockroft 1 Lane Clark & Peacock LLP

Handout 30. Optical Processes in Solids and the Dielectric Constant

Estimators for Finite Population Variance Using Mean and Variance of Auxiliary Variable

Control Systems. Lecture 8 Root Locus. Root Locus. Plant. Controller. Sensor

Kummer Beta -Weibull Geometric Distribution. A New Generalization of Beta -Weibull Geometric Distribution

4 8 N v btr 20, 20 th r l f ff nt f l t. r t pl n f r th n tr t n f h h v lr d b n r d t, rd n t h h th t b t f l rd n t f th rld ll b n tr t d n R th

K E L LY T H O M P S O N

COMPSCI 230 Discrete Math Trees March 21, / 22

Anouncements. Conjugate Gradients. Steepest Descent. Outline. Steepest Descent. Steepest Descent

Order Statistics from Exponentiated Gamma. Distribution and Associated Inference

VISUALIZATION OF TRIVARIATE NURBS VOLUMES

T h e C S E T I P r o j e c t

Ch. 6 Free Electron Fermi Gas

and integrated over all, the result is f ( 0) ] //Fourier transform ] //inverse Fourier transform

Available online Journal of Scientific and Engineering Research, 2016, 3(6): Research Article

PR D NT N n TR T F R 6 pr l 8 Th Pr d nt Th h t H h n t n, D D r r. Pr d nt: n J n r f th r d t r v th tr t d rn z t n pr r f th n t d t t. n

EXTENSIONS OF A THEOREM OF WINTNER ON SYSTEMS WITH ASYMPTOTICALLY CONSTANT SOLUTIONS WILLIAM F. TRENCH

68X LOUIE B NUNN PKWYLOUIE B NUNN PKWY NC

School of Aerospace Engineering Origins of Quantum Theory. Measurements of emission of light (EM radiation) from (H) atoms found discrete lines


Load Equations. So let s look at a single machine connected to an infinite bus, as illustrated in Fig. 1 below.

ATTACHMENT 1. MOUNTAIN PARK LAND Page 2 of 5

176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s

AH CURRITUCK RESERVE LLC

Neural Networks The ADALINE

ESCI 341 Atmospheric Thermodynamics Lesson 16 Pseudoadiabatic Processes Dr. DeCaria

The tight-binding method

P a g e 3 6 of R e p o r t P B 4 / 0 9

Mid Year Examination F.4 Mathematics Module 1 (Calculus & Statistics) Suggested Solutions

S U E K E AY S S H A R O N T IM B E R W IN D M A R T Z -PA U L L IN. Carlisle Franklin Springboro. Clearcreek TWP. Middletown. Turtlecreek TWP.

N V R T F L F RN P BL T N B ll t n f th D p rt nt f l V l., N., pp NDR. L N, d t r T N P F F L T RTL FR R N. B. P. H. Th t t d n t r n h r d r

Coordinate Transformations

CBSE SAMPLE PAPER SOLUTIONS CLASS-XII MATHS SET-2 CBSE , ˆj. cos. SECTION A 1. Given that a 2iˆ ˆj. We need to find

P a g e 5 1 of R e p o r t P B 4 / 0 9

CBSE , ˆj. cos CBSE_2015_SET-1. SECTION A 1. Given that a 2iˆ ˆj. We need to find. 3. Consider the vector equation of the plane.

Three Phase Asymmetrical Load Flow for Four-Wire Distribution Networks

MASSALINA CONDO MARINA

0 t b r 6, 20 t l nf r nt f th l t th t v t f th th lv, ntr t n t th l l l nd d p rt nt th t f ttr t n th p nt t th r f l nd d tr b t n. R v n n th r

Structure and Features

Partial Fraction Expansion

TDVDC-345 STA= HT= ELE= PARCEL NO /24/12

STRIPLINES. A stripline is a planar type transmission line which is well suited for microwave integrated circuitry and photolithographic fabrication.

Helping you learn to save. Pigby s tips and tricks

Washington State University

They must have different numbers of electrons orbiting their nuclei. They must have the same number of neutrons in their nuclei.

I N A C O M P L E X W O R L D

New bounds on Poisson approximation to the distribution of a sum of negative binomial random variables

828.^ 2 F r, Br n, nd t h. n, v n lth h th n l nd h d n r d t n v l l n th f v r x t p th l ft. n ll n n n f lt ll th t p n nt r f d pp nt nt nd, th t

In the name of Allah Proton Electromagnetic Form Factors

Cylon BACnet Unitary Controller (CBT) Range

x xi r 0. The most popular RBFs are given as follows: IUST International Journal of Engineering Science, Vol. 19, No.5-2, 2008, Page 21-26

H STO RY OF TH E SA NT

22 t b r 2, 20 h r, th xp t d bl n nd t fr th b rd r t t. f r r z r t l n l th h r t rl T l t n b rd n n l h d, nd n nh rd f pp t t f r n. H v v d n f

Lecture 6 - SISO Loop Analysis

2.' -4-5 I fo. - /30 + ;3, x + G: ~ / ~ ) ~ ov. Fd'r evt.'i') cutckf' ()y\e.._o OYLt dtt:vl. t'"'i ~ _) y =.5_21/2-+. 8"'- 2.

Colby College Catalogue


Option Pricing in a Fractional Brownian Motion Environment

Classical Theory of Fourier Series : Demystified and Generalised VIVEK V. RANE. The Institute of Science, 15, Madam Cama Road, Mumbai

Part I- Wave Reflection and Transmission at Normal Incident. Part II- Wave Reflection and Transmission at Oblique Incident

+8A STATUS CVBS TXT (A9) STATUS AUDIO IN AUDIO OUT +8SC VOLUME PAL C CHROMA DECODER P Y +8A B Y. 4.43MHz PAL / SECAM CHROMA. 64uS. 4.

Complex Numbers. Prepared by: Prof. Sunil Department of Mathematics NIT Hamirpur (HP)

Fooling Newton s Method a) Find a formula for the Newton sequence, and verify that it converges to a nonzero of f. A Stirling-like Inequality

Consumer theory. A. The preference ordering B. The feasible set C. The consumption decision. A. The preference ordering. Consumption bundle

February 12 th December 2018

Central County Fire & Rescue - Station #5

THIS PAGE DECLASSIFIED IAW E

n r t d n :4 T P bl D n, l d t z d th tr t. r pd l

EMPORIUM H O W I T W O R K S F I R S T T H I N G S F I R S T, Y O U N E E D T O R E G I S T E R.

LECTURE 6 TRANSFORMATION OF RANDOM VARIABLES

FAIR FOOD GRADE 8 SOCIAL STUDIES ICONIC EDIBLES LIGHTS CAMERA ACTION!


Instrumentation for Characterization of Nanomaterials (v11) 11. Crystal Potential

Course 10 Shading. 1. Basic Concepts: Radiance: the light energy. Light Source:

exhibitor prospectus InternatIonal art MaterIals association MARCH 4-6 DALLAS co-locating with: Denver Art Museum Colorado Convention Center

3.2. Built Environment: Land Use and Transportation

Mechanical Translational Systems

Statics. Consider the free body diagram of link i, which is connected to link i-1 and link i+1 by joint i and joint i-1, respectively. = r r r.

Solid state physics. Lecture 3: chemical bonding. Prof. Dr. U. Pietsch

The angle between L and the z-axis is found from

11/8/2002 CS 258 HW 2

MSLC Math 151 WI09 Exam 2 Review Solutions

Th n nt T p n n th V ll f x Th r h l l r r h nd xpl r t n rr d nt ff t b Pr f r ll N v n d r n th r 8 l t p t, n z n l n n th n rth t rn p rt n f th v

The Exile Began. Family Journal Page. God Called Jeremiah Jeremiah 1. Preschool. below. Tell. them too. Kids. Ke Passage: Ezekiel 37:27

4 4 N v b r t, 20 xpr n f th ll f th p p l t n p pr d. H ndr d nd th nd f t v L th n n f th pr v n f V ln, r dn nd l r thr n nt pr n, h r th ff r d nd

A F v/ F m R d. 2 s 1. P F v /F m

Who is this Great Team? Nickname. Strangest Gift/Friend. Hometown. Best Teacher. Hobby. Travel Destination. 8 G People, Places & Possibilities

Exam 2 Solutions. Jonathan Turner 4/2/2012. CS 542 Advanced Data Structures and Algorithms

A L A BA M A L A W R E V IE W

- Prefixes 'mono', 'uni', 'bi' and 'du' - Why are there no asprins in the jungle? Because the parrots ate them all.

n

Nutritional goals. Heriau iechyd. Done Deals. Taro Bargen. Giving UK Consumers a Taste of Wales. Rhoi Blas ar Gymru i Gwsmeriaid Prydain

T o atone for killing L iberate the Living -r eported by VBS staff karma Instead MEMBERS OF THE FOURFOLD ASSEMBLY INTONE MANTRAS OVER SOME BURROS AND

,. *â â > V>V. â ND * 828.

Transcription:

UNWA UNIVRIT BUIN HOOL AMPL FINAL AMINATION FOR FIN 34 INVTMNT MANAGMNT

TION A A ALL qto th cto. Qto tha kg facg fo a ca. Th local bak ha ag to gv hm a loa fo 9% of th cot of th ca h ll pay th t cah a o h ha jt tak ot a 5-ya loa fo th amot. To pay th loa h ha ag to pay RM at th of vy ya ba o a APR of 8% compo qatly. What th pc of tha ca? [5 mak] Qto Th t o tock llo ov th pat 3 ya : 9 tock llo 6.8% 6.% 9.5% tock G ha a hap Rato of.4. Th k-f at of t 6%. alclat th htocal t a volatlty of tock llo a tm hch of th to tock th btt vtmt. [4 mak] tock G ha a xpct t tc a lag a tock llo. Gv that th to tock hav a colato of.6 calclat th xpct t a volatlty of a potfolo that ha a qal amot vt G a llo tock. [4 mak] Qto 3 tcally valat th ffc bt vtg xchag-ta f TF a mtal f cog th avatag a avatag of ach. [8 mak] Qto 4 xpla hy mag paymt a cay th cotxt of hot llg. [4 mak] of cto A Total [5 mak] 3

TION B A AN THR qto. ach qto oth 5 mak. Qto A. tcally valat th ffctv of th captal at pcg mol APM a a tool tmg at t. [ mak] B. Th t o at a tc a tv to makt chag compa to th t o at. Th xpct t o at % a t taa vato of t 5%. Th xpct t o at 5% a t taa vato of t 35%. Th makt k pmm %. alclat th k-f at of tt a th Bta that ol gv th xpct t of % a 5% fo at a pctvly. [5 mak] Aft pop aaly yo a o covc that th bta fo at a hol actally b. a.8 pctvly. alclat th alpha fo both at a at a cat hth thy a pc ov-pc o faly-pc. [4 mak] Otl th bac a bh th o-facto mol of Abtag Pcg Thoy a t to co ho a hy th pc of at a at ll chag. [6 mak] Total [5 mak] 4

Qto A. Gv a ma of th k avo of a vto th a may pobl ay to calclat h/h tlty. o a gv that A ma th lvl of k avo of a vto th xpct t o a potfolo a σ th taa vato of th potfolo t. Alc a k-av vto th A = a h tlty fcto gv by U = - ½ Aσ. A patcla ky f ha σ =.5 a f Alc vt % of h moy that f h ll hav a tlty of.4. If h ca boo at th k f at of 6% calclat th tlty h ol gt by vtg 3% of h moy th k-f f a 7% th ky f. ggt th th a of a agam ho h ca ajt h potfolo to achv a hgh tlty gvg ao fo yo ggto. [ mak] xpla th th a of appopat agam ho th tlty cv fo k-av k-lovg a k-tal vto ff. [6 mak] B. o a k-av pav vto. Ho ol h pfc affct th choc of ct th optmal ky potfolo a th optmal complt potfolo? Wol h b abl to vt a potfolo abov th captal makt l ML? [5 mak]. Dcb to ma ffc bt th captal makt l ML a th cty makt l ML. [4 mak] Total [5 mak] 5

Qto 3 A. Th pc of a tock RM8 a t pc xpct to th go p by % o o by % vy 9 moth. Th tock pay v at a coto at of % a th foc of tt 5%. v What th pc of a 8-moth 9-tk opa call opto o th tock? [ mak] What ol b th pc of a 8-moth 9-tk opa pt opto o th tock? [3 mak] What ol b th pc of a 8-moth 9-tk Amca call opto o th tock? [ mak] o th to call opto pat a abov alog th a 8-moth at-th-moy opa call opto a a 8-moth at-thmoy Amca call opto o th tock. Wthot fth calclato ak th fo call opto fom mot xpv to lat xpv gvg ao fo yo a. [3 mak] B. xpla ho t pobl fo a val to gt th ffct of k-f lg by g a tock alog th call a pt opto o that tock. laly tat ho mch bg lt at th k-f at. [5 mak] Total [5 mak] 6

Qto 4 A. Joatha cotmplatg call opto o a patcla tock. Th pc fo 3 moth call opto o th tock a RM4 a RM.5 fo tho th tk pc of 5 a 6 pctvly. Joatha cog g a ato call backpa cat by llg call th a tk pc of 5 a byg call th a tk pc of 6. O gaph pap a th payoff a poft agam fo th opto tatgy hog ho th 3 call opto a comb to cat th ato call backpa. [6 mak] U yo gaph to tm th maxmm pobl lo a th ag of tock pc that ll gv a poft at matty. If Joatha ol a call opto that a mo ot-of-th moy tha th o fo RM4 a boght th am to call fo RM.5 ach hat ol happ to h t pmm th poft ag a maxmm pobl lo? [5 mak] What Joatha makt otlook f h thk that th ato call backpa a tabl tatgy to vt? [3 mak] B. xpla a lltat ho th val of a pt opto chag f: th volatlty of th lyg at chag. [3 mak] th pc of th lyg at chag. [3 mak]. Th pot pc fo hat U$6 p bhl a th 8-moth ft pc fo hat $63 p bhl. Th k-f at of t 3.5%. alclat th abtag poft that xt a xpla th cay taacto fo a vto to t a k-l poft th ft makt fo hat. [5 mak] ND OF PAPR Total [5 mak] 7

8 FORMULA HT Pobablty a tattc xpct Rt: all p _ Vaac: all p Va _ ampl Vaac: ampl ovaac: ov ovaac & olato: ov p ov ov. Fo a to-at potfolo: P P p

9 Athmtc Avag p Gomtc Avag g Itt Rat R m m m Aty alclato PVIFA FVIFA Pptty alclato pptty PV APM f M f M M ov Pt-all Paty PV v PV P pot-ft Paty D F f Itt Rat Paty T fo om F Rplcatg Potfolo B h PV B h h h h Black chol Fomla N N T T T T l T