MA527_HW02_2023_Fall_Mossing_GRADED

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Purdue University *

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527

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Mathematics

Date

Jan 9, 2024

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pdf

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24

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MA52700 distance Homework 2 Joseph Mossing TOTAL POINTS 45 / 45 QUESTION 1 1 287 5 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right QUESTION 2 2 287 7 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right + 0 pts Did not solve the problem. QUESTION 3 3 300 12 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right QUESTION 4 4 300 22 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right QUESTION 5 5 308 5 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right QUESTION 6 6 308 20 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right QUESTION 7 7 318 4 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right + 0 pts missing problem
QUESTION 8 8 318 9 5 / 5 + 5 pts Total score - 1 pts small mistake - 1.5 pts did not successfully check it is a vector space (in particular, need to check closed under addition and scalar multiplication ) - 1.5 pts incorrect basis. Note that the basis should consist of three 2X2 matrixs QUESTION 9 9 318 22 5 / 5 + 5 pts Correct + 3.5 pts did not correctly explain why it is a vector space( at least need to check the addition of two valid vectors is still valid, where valid means orthogonal to (2,0,1)) Important remark: many students did check the "Commutativity" and "Associativity" of addition, this is good, but it is different from "closed under addition" ! + 3.5 pts did not correctly find the vector space (a basis is { (-1/2,0,1), (0,1,0) }) + 2 pts both Rubric 2 and Rubric 3 apply + 0 pts missing problem Page 2
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1 287 5 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right Page 4
2 287 7 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right + 0 pts Did not solve the problem. Page 6
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3 300 12 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right Page 8
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4 300 22 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right Page 10
5 308 5 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right Page 12
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6 308 20 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right Page 15
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7 318 4 5 / 5 + 5 pts Correct + 4 pts small mistake + 3 pts mistake + 2 pts several mistakes + 1 pts something is right + 0 pts missing problem Page 18
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8 318 9 5 / 5 + 5 pts Total score - 1 pts small mistake - 1.5 pts did not successfully check it is a vector space (in particular, need to check closed under addition and scalar multiplication ) - 1.5 pts incorrect basis. Note that the basis should consist of three 2X2 matrixs Page 21
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9 318 22 5 / 5 + 5 pts Correct + 3.5 pts did not correctly explain why it is a vector space( at least need to check the addition of two valid vectors is still valid, where valid means orthogonal to (2,0,1)) Important remark: many students did check the "Commutativity" and "Associativity" of addition, this is good, but it is different from "closed under addition" ! + 3.5 pts did not correctly find the vector space (a basis is { (-1/2,0,1), (0,1,0) }) + 2 pts both Rubric 2 and Rubric 3 apply + 0 pts missing problem Page 24
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