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Huawei Exam H13-311_V3.0 Topic 4 Question 89 Discussion

Actual exam question for Huawei's H13-311_V3.0 exam
Question #: 89
Topic #: 4
[All H13-311_V3.0 Questions]

As shown in the figure below, which of the following options are the eigenvalues of matrix A?

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Suggested Answer: A, D

Contribute your Thoughts:

Idella
4 months ago
Wait, is this a trick question? I mean, come on, the options are just a bunch of random numbers. I'm going to go with Option C just to see what happens.
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Nan
4 months ago
Haha, these options are like a game of 'guess the number'! I'll go with Option A just to be different. Who knows, maybe the exam writer is feeling a bit mischievous today.
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Carmelina
3 months ago
I'm going with option D, 4.
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Bambi
4 months ago
I think the eigenvalues are 4 and -2.
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Emogene
4 months ago
I think Option D is the right answer. The matrix looks like it has a symmetric structure, and the eigenvalues of a symmetric matrix are always real numbers.
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Candra
4 months ago
User 3: Yes, and the eigenvalues of a symmetric matrix are always real numbers.
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Shawn
4 months ago
User 2: I agree, the matrix does look symmetric.
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Thersa
4 months ago
User 1: I think Option D is the right answer.
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Josue
5 months ago
I agree with Devorah. The determinant of the matrix is 0, so the eigenvalues are 2 and -2.
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Devorah
5 months ago
I think the eigenvalues are 2 and -2.
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Teddy
5 months ago
Option B seems correct to me. The eigenvalues of a matrix are the values that make the determinant of the matrix equal to zero. Looks like -2 satisfies that condition.
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King
4 months ago
User 2: Yes, the eigenvalues are the values that make the determinant zero, so -2 seems to be the right choice.
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Kandis
4 months ago
User 1: I think option B is correct.
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Ula
4 months ago
Yes, -2 is the correct eigenvalue. Good observation!
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Ula
4 months ago
I think you are right. -2 is indeed one of the eigenvalues of matrix A.
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Shantell
4 months ago
User 2: Yes, I agree. The eigenvalues are the values that make the determinant zero.
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Filiberto
4 months ago
User 1: I think option B is correct.
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