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CGA-CANADA
FINANCE 2 EXAMINATION
December 2004
Marks
Time: 4 Hours
Notes:
1.
2.
3.
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in your examination booklet b
Quiz Number 1
Group 1 North of Newark
Thamer AbuDiak
Reynald Benoit
Jose Lopez
Rosele Lynn
Dave Neal
Deyanira Pena
Professor Kenneth D. Lawerence
New Jersey Inst. Of Tech
Problems Assigned
Ragsdale
2.13, 2.16, 2.20
3.10, 3.13, 3.16, 3.21, 3.24, 3.28, 3.41
Math 55a (Fall 2015) Yum-Tong Siu
1
Schurs Lemma, Representation of Finite Groups
and Young Diagrams
In this course on Abstract Algebra we have been focussing on two central
themes. One is a system of linear equations in many variables and the theory
of l
Math 55a (Fall 2015) Yum-Tong Siu
1
Tensor Product and Exterior Product
After Review of Basic Vector Space Theory
We start out a review of basic vector space theory and then introduce
exterior product and tensor product of vector spaces. The denitions of
Math 55a (Fall 2015) Yum-Tong Siu
1
Solutions of Problems in
Math 55a, Mid-Term Test, November 3, 2015
Total Number of Problems = 4
Some Material from Galois Theory Listed at the End for Direct Quoting
Notations. Q denotes the set of all rational numbers
Math 55a (Fall 2015) Yum-Tong Siu
1
Review of Basic Matrix Theory
We review here basic matrix theory. The development of the theory
originates from the method of Gauss elimination used in solving a system of
inhomogeneous linear equations. The main tools
Math55a (Fall 2015) Yum-Tong Siu
1
PEANOS FIVE AXIOMS
The set N of all natural numbers (i.e., all positive integers) is logically
built up from the the following ve axioms of Giuseppe Peano (1889).
Axiom 1 (Non-emptiness) There exists an element 1 in N.
A
Math 55a (Fall 2015) Yum-Tong Siu
1
Construction of Regular Polygon of 17 Sides
by Straight Edge and Compass
We are going to do Gausss straight-edge-and-compass construction of
the regular polygon of 17 sides by starting with Q to explicitly construct
a t
CGA-CANADA
FINANCE 2 EXAMINATION
June 2006
Marks
Time: 4 Hours
Notes:
1.
2.
3.
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in your examination booklet by gi
CGA-CANADA
FINANCIAL ACCOUNTING: ASSETS [FA2] EXAMINATION
March 2009
Marks
Time: 3 Hours
Notes:
1. All calculations must be shown in an orderly manner to obtain part marks.
2. Round all calculations to the nearest dollar.
3. Narratives for journal entries
CGA-CANADA
ADVANCED EXTERNAL AUDITING [AU2] EXAMINATION
June 2010
Marks
30
Time: 4 Hours
Question 1
Select the best answer for each of the following unrelated items. Answer each of these items in your
examination booklet by giving the number of your choic
CGA-CANADA
ADVANCED EXTERNAL AUDITING [AU2] EXAMINATION
March 2011
Marks
30
Time: 4 Hours
Question 1
Select the best answer for each of the following unrelated items. Answer each of these items in your
examination booklet by giving the number of your choi
CGA-CANADA
FINANCE 2 EXAMINATION
March 2006
Marks
Time: 4 Hours
Notes:
1.
2.
3.
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in your examination booklet by g
Chapter 8 Inventory Error
QUESTION
Buy More Co. reported the following amounts in its financial statements:
(a) Goods available for sale
(b) Cost of Goods Sold
(c) Net Income
(d) Total Current Assets
(e) Shareholders' Equity
Financial Statement for Year E
CGA-CANADA
FINANCE 2 EXAMINATION
March 2007
Marks
Time: 4 Hours
Notes:
1.
2.
3.
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in your examination booklet by g
CGA-CANADA
ADVANCED CORPORATE FINANCE [FN2] EXAMINATION
December 2010
Marks
Time: 4 Hours
Notes:
1.
2.
3.
12
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in
MGAB02 Case Assignment 2016 Winter
Due Date : March 20, 2015
Paul Carter opened up Carter Electronics Inc. (Carter) many years ago in Guelph, Ontario. Carter
specializes in offering home electronics, software support, music and video games to the local
co
CGA-CANADA
FINANCIAL ACCOUNTING: ASSETS [FA2] EXAMINATION
June 2010
Marks
30
Time: 3 Hours
Question 1
Select the best answer for each of the following unrelated items. Answer each of these items in your
examination booklet by giving the number of your cho
CGA-CANADA
FINANCE 2 EXAMINATION
December 2006
Marks
Time: 4 Hours
Notes:
1.
2.
3.
Questions 1 and 2 are multiple choice. For these questions, select the best answer for each of the unrelated items. Answer each of these
items in your examination booklet b
Math55a (Fall 2015) Yum-Tong Siu
1
Final Grade Computation and
Topics Planned to be Covered
The Computation of the Final Grade. The nal grade of the course
Math 55a will be computed in the following way. There will be a take-home
nal which counts for 40%
MATH 55A, PROBLEM SET 7
1. Let R be a PID. For each maximal ideal I choose a generator rI .
(a) Show that every non-zero element of R can be uniquely written as
n
rI I u,
I
0
where nI Z with all but nitely many equal to 0, and u R .
(b) Recall the monoid
MATH 55A, PROBLEM SET 5
Spectral theory
In Problems 1-6, V will be a nite-dimensional vector space over a eld k.
1.
(a) Let T : V V be nilpotent. Show that minT is of the form tn for some n N. Deduce
that if a polynomial f is coprime to t than f (T ) acts
MATH 55A, PROBLEM SET 8
1. Do [Week 4, HW Problems 4, 5 and 7] from Math 122 lecture notes.
2. Do [Week 4, HW Problems 9 and 10] from Math 122 lecture notes.
3. Do [Week 5, HW Problems 1 and 2] from Math 122 lecture notes.
4. Let V and W be vector spaces.
MATH 55A, PROBLEM SET 4
1. Let V be a nite-dimensional vector space and T : V V a linear operator.
(a) Show that for any i 1, we have:
dim(ker(T i+1 ) dim(ker(T i ) dim(ker(T i ) dim(ker(T i1 ).
(b) Deduce that if ker(T n ) = ker(T n+1 ), then ker(T n ) =
MATH 55A, PROBLEM SET 3
1. Do [Week 3, Problem 5] from Math 122 lecture notes (bottom of page 24).
2. Let ai Z be a (possibly innite) set of elements. Show that they span Z if and only if their
g.c.d. is 1.
3. Let M be an R-module, and M M a submodule. Le