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ASQ CSSBB Exam - Topic 8 Question 101 Discussion

Actual exam question for ASQ's CSSBB exam
Question #: 101
Topic #: 8
[All CSSBB Questions]

P(A) = .42, P(B) = .58 P(A&B) = .10. Are A and B mutually exclusive (or disjoint)?

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Suggested Answer: D

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Ona
3 months ago
I’m surprised! I always thought if they had any overlap, they were exclusive.
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Truman
3 months ago
Nope, definitely not disjoint. The overlap proves it.
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Ocie
3 months ago
Wait, I thought mutually exclusive meant they couldn't overlap at all?
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Lyndia
4 months ago
Totally agree, they can happen at the same time!
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Kristin
4 months ago
They’re not mutually exclusive since P(A&B) is not zero.
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Teddy
4 months ago
I believe the answer is no, since P(A&B) is given as .10, but I need to double-check my notes on this.
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Dawne
4 months ago
I feel like I might be mixing up the definitions. If they can happen at the same time, then they shouldn't be disjoint, right?
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Bev
4 months ago
I remember a similar question where we had to check if the intersection was zero to determine mutual exclusivity.
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Alfred
5 months ago
I think A and B are not mutually exclusive because P(A&B) is not zero, but I'm not entirely sure.
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Carma
5 months ago
I'm pretty confident I can solve this. I just need to remember the definition of mutual exclusivity and compare the given probabilities.
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Dannette
5 months ago
Okay, I've got this. If A and B are mutually exclusive, then P(A&B) should be 0. Since P(A&B) = 0.10, that means A and B are not mutually exclusive.
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Erick
5 months ago
I'm a bit confused by the given probabilities. How do I use them to determine if A and B are mutually exclusive?
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Carole
5 months ago
Hmm, this looks like a classic probability problem. Let me think this through step-by-step.
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Eileen
5 months ago
Hmm, I'm not sure how to approach this. Maybe I should review the formulas for mutually exclusive events before answering.
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Ruth
5 months ago
Hmm, I'm a bit unsure about the specifics of Cisco ACI and spanning tree policies. I'll need to review my notes carefully to make sure I understand the right steps.
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Cherry
9 months ago
This question is making my head spin. I need a cup of coffee to clear my mind before tackling this one. *sips imaginary coffee*
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Sylvia
8 months ago
Let's double check the calculations before we finalize our answer.
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Sunshine
9 months ago
I agree, A and B are not mutually exclusive.
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Brynn
9 months ago
I think the answer is no.
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Pura
9 months ago
Wait, what if A and B are like cats and dogs? They're always at each other's throats, so they must be mutually exclusive! *laughs*
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Tamekia
9 months ago
Hold on, I've got this. The fact that P(A&B) = 0.10 means they are not mutually exclusive. The answer has to be B, no.
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Belen
9 months ago
No way, A and B can't be mutually exclusive if their individual probabilities add up to more than 1. This must be a trick question!
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Pamella
8 months ago
That's right, A and B are not mutually exclusive since their probabilities overlap.
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Phillip
8 months ago
B) no
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Rosita
8 months ago
No, they can't be mutually exclusive because their individual probabilities add up to more than 1.
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Annabelle
9 months ago
A) yes
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Tony
10 months ago
Hmm, the question seems a bit tricky. Let me think about this more carefully.
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Gayla
9 months ago
I think they are not mutually exclusive.
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Bernardo
9 months ago
No, they are not mutually exclusive.
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Colette
9 months ago
Yes, they are mutually exclusive.
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Dino
10 months ago
I think A and B are mutually exclusive since the probability of their intersection is only 0.10.
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Thea
8 months ago
I agree, the probability of their intersection being 0.10 suggests they are mutually exclusive.
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Annice
8 months ago
No, they are not mutually exclusive.
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Sheridan
9 months ago
Yes, they are mutually exclusive.
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Edna
11 months ago
But the probability of A and B both occurring is not zero, so they are not mutually exclusive.
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Delpha
11 months ago
I disagree, I don't think they are mutually exclusive.
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Edna
11 months ago
I think A and B are mutually exclusive.
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