- A Gentle Introduction to TEX A Manual for Self-study
- Getting Started with LATEX David R. Wilkins
- e 1.9. F\ Q, R, C n, m` _ & . F_ "\
- Solutions -Midterm (1) See Text.
- Algebra II Test I Dr. Park, Young Ho 1999-09-29
- Getting Started with L A T E X David R. Wilkins
- A Gentle Introduction to T E X A Manual for Self-study
- Algebra I Test II Dr. Park, Young Ho 2000-06-22
- Number Theory -Midterm Exam April 29, 1997
- Number Theory -Final Exam Dr. Park, Young Ho June 28, 1996
- Discrete Mathematics -Exam I Dr. Park, Young Ho Sept. 17, 19*
- SOLUTIONS TO THE MIDTERM EXAM ( ALGEBRA I) 1(a). If |a| = n and k | n, then |an=k| = k.
- Algeba Solutions -Final Exam, 1996 1. (a)The generators of Zn are integers k such that (k, n) = 1. Answer is 1,2,*
- Exercises 6.8 1.OT = (x -2)(x2 + 1). Thus mT = OT, also. Let p1 = (x -2), p2 = (x2 + 1),
- Algebra I -Final Exam Dr. Park, Young Ho June 19, 19*
- Algebra II -Midterm Exam -Solutions 1. (a)Show that if R is a ring with p elements, p prime, then R is commutative.
- Exercises 6.6 1.Let ff1, . .,.ffm be a basis for W1. We can always extend it to a basis ff1, *
- DIMENSIONS OF CERTAIN HOLOMORPHIC SIEGEL MODULAR FORMS OF WEIGHT 3=2
- Solutions -Midterm 1. See Text.
- Algebra I -Midterm Exam Dr. Park, Young Ho April 25, 1*
- Exercises 3.2 1. (a) T is the reflection about the line y = x, and U is the projection to th*
- Algebra I -Exam 1 1999/03/31
- Galois Theory Lecture Note
- Algeba Solutions -Final Exam, 1997 1.Let G be a non-abelian group of order 2p. Every element of G has order 1,2,p *
- Linear Algebra II -Midterm Exam October 29, 1996
- Discrete Mathematics -Exam II ###### #### Oct. 16, 19*
- Exercises 6.4 1. Note that OA = x2 -3x + 4 and it has no real roots, but two complex roots.
- SOME PERMUTING TRINOMIALS OVER FINITE FIELDS June bok Lee* and Young Ho Park**
- Exercises 7.2 1.T ff1 = 0, so that Z(ff1; T ) = span{ff1, 0, . .}.= span{ff1} = {(0, b)|b 2 *
- Exercises 7.3 1.Since the characteristic polynomial of any nilpotent 3 x 3 matrix is x3, this*
- Linear Algebra II Lecture Note
- Algebra I -Midterm Exam Dr. Park, Young Ho April 30, 19*
- Algebra II -Midterm Exam Dr. Park, Young Ho October 18, 19*
- PERMUTATION POLYNOMIALS AND GROUP PERMUTATION POLYNOMIALS
- Algebra II -Final Test December 11, 1996
- Number Theory -Midterm Exam April 29, 1997
- Exercises 6.7 1.The image im E of E is T -invariant iff fi = T Eff 2 im E for all ff 2 V . F*
- Algebra I -Test 2 Dr. Park, Young Ho June 9, 19*
- Algebra I -Test II Dr. Park, Young Ho 1999-04-28
- PERMUTATION POLYNOMIALS WITH EXPONENTS IN AN ARITHMETIC PROGRESSION
- Algebraic Structures Test I Dr. Park, Young Ho 2001-10-25
- Linear Algebra II -Midterm Exam -Solutions Dr. Park, Young Ho October 29, 19*
- Exercises 4.4 1. (a) No. Counterexample: f = x2+ x, g = x2. Then f -g = x is of odd degree.
- Algebra I -Test III 1999-05-26
- Answers to the Selected Exercises(Chapter 2-3) 2-13.Let A = (2365). We have detA = 10 -18 = -8 = 3 and 3-1 = 4 in Z11. Thus
- Exercises 7.4 #4 This example is rather trivial in the sense that the linear operator will be*
- Exercises 6.2 1 0
- Exercises 6.3 1.I is a zero of the polynomial x -1 of degree 1, which must be the lowest deg*
- Algebra II -Final Exam Dr. Park, Young Ho December 11, 1997
- Getting Started with LATE X David R. Wilkins
- Discrete Mathematics -Exam III Dr. Park, Young Ho Nov. 18, 19*
- A Gentle Introduction to TEX A Manual for Self-study
- Linear Algebra II -Final Exam December 18, 1996
- Algeba Solutions -Midterm Exam, 1997 Spring 1. (a) is associative, since (X Y ) Z = X [Y [Z -X \Y -Y \Z -Z \X = X (Y Z*
- Algebra I -Final Exam Dr. Park, Young Ho June 9, 19*
- Galois Theory Lecture Note
- Answers to the Selected Exercises(Chapter 4-6) 4-50.OE(42) = OE(2)OE(3)OE(7) = 12.
- Algebra I -Final Exam Dr. Park, Young Ho June 23, 19*
- Number Theory -Final Exam Dr. Park, Young Ho June 28, 19*
- Algebra I -Midterm Exam Dr. Park, Young Ho April 25, 19*