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Course: MGMT 3035, Spring 2012
School: Western Michigan
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Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Western Michigan - MGMT - 3035
Kentucky - MA - 361
Kentucky - MA - 361
MA 361 - 05/05/2003FINAL EXAMSpring 2003A. CorsoName:PLEASE, BE NEAT AND SHOW ALL YOUR WORK; JUSTIFY YOUR ANSWER.Problem Possible PointsNumber Points Earned120220315415515615TOTAL100121. (i ) Compute the indicated product of cycles
Kentucky - MA - 361
MA 361 - 02/24/2010FIRST MIDTERMSpring 2010A. CorsoName:PLEASE, BE NEAT AND SHOW ALL YOUR WORK; JUSTIFY YOUR ANSWER.Problem PossibleNumber Points1827315410510Bonus5TOTALPointsEarned55/50121. If P = cfw_1, 3, cfw_2, cfw_4, 5, the
Kentucky - MA - 361
Kentucky - MA - 361
MA 361 - 02/27/2012FIRST MIDTERMSpring 2012A. CorsoName:PLEASE, BE NEAT AND SHOW ALL YOUR WORK; JUSTIFY YOUR ANSWER.Problem PossibleNumber Points110210310410510Bonus5TOTALPointsEarned55/50121. (a ) Write the arithmetic expressio
Kentucky - MA - 361
Kentucky - MA - 361
Kentucky - MA - 361
MA 361 - 04/20/2012THIRD MIDTERM (take home)Spring 2012A. CorsoName:PLEASE, BE NEAT AND SHOW ALL YOUR WORK; JUSTIFY YOUR ANSWER.Problem PossibleNumber Points1.102.103.104.105.10TOTALPointsEarned50/50121. Let : G G be a group homom
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 1 (Section 0)(due on January 27 (Friday), 2012)1. (#4 on page 8) Describe the set cfw_m Z | m2 m < 115 by listing its elements.2. (#5 on page 8) Decide whether the object describedcfw_n Z+
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 2 (Section 1)(due on January 27 (Friday), 2012)1. (#3 on page 19) Compute the given arithmetic expressioni23and give the answer in the form a + ib for a, b R.2. (#15 on page 19) Write the
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 3 (Section 2)(due on February 10 (Friday), 2012)Exercises 1 through 4 concern the binary operation dened on S = cfw_a, b, c, d, e bymeans of the table below:abcdeaabcbdbbcae
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 4 (Section 3)(due on February 17 (Friday), 2012)1. (#1 on page 34) What three things must we check to determine whether a function : S S is an isomorphism of a binary structure (S, ) with (
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 5 (Section 4)(due on February 24 (Friday), 2012)1. (#8 on page 45) We can also consider multiplication n modulo n in Zn . For example,5 7 6 = 2 in Z7 because 5 6 = 30 = 4(7) + 2. The set cf
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 6 (Section 5)(due on March 9 (Friday), 2012)In Exercises 1 through 3, determine whether the given set of invertible n n matriceswith real number entries is a subgroup of GL(n, R).1. (#8 on
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 7 (Section 6)(due on March 28 (Wednesday), 2012)An isomorphism of a group with itself is an automorphism of the group. InExercises 1 through 5, nd the number of automorphisms of the given g
Kentucky - MA - 361
Kentucky - MA - 361
Elementary Modern Algebra I, MA 361 Spring 2012Homework set # 8 (Section 8)(due on April 4 (Wednesday), 2012)In Exercises 1 through 5, compute the indicated product involving the followingpermutations in S6 :=132134455662=1224314
Kentucky - MA - 361
Kentucky - MA - 361
Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
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Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
Kentucky - EE - 211
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Kentucky - EE - 211