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OMG Exam OMG-OCSMP-MBI300 Topic 1 Question 56 Discussion

Actual exam question for OMG's OMG-OCSMP-MBI300 exam
Question #: 56
Topic #: 1
[All OMG-OCSMP-MBI300 Questions]

Choose the correct answer.

The formula for the determinant of a square 2X2 matrix.

|ab|

|cd|

is a'd-b'c A subsystem receives one message for each value (i e. a(v) b(v). c(v) and d(v) where v is a real number) These messages can be in any order, and the ensure sequence is followed by an "end" message. The subsystem must calculate the determinant and output it upon receipt of the end message If there are multiple messages for one value (e g . two a(v) messages), or the end message is received before all values have been received, the subsystem should signal an error.

Which state machine correctly models the required behavior? If more than one slate machine is correct, select the one with the fewest slates.

A)

B)

C)

D)

Show Suggested Answer Hide Answer
Suggested Answer: B

Contribute your Thoughts:

Shonda
2 months ago
Option D is just asking for trouble. It's way too complicated for this simple problem. I'm going with Option B, easy peasy.
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Minna
6 days ago
Option B it is, no need to make things more complicated.
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Rozella
8 days ago
Definitely, Option B is the way to go.
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Sylvia
9 days ago
Yeah, Option B seems like the most straightforward choice.
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Mariann
12 days ago
I agree, Option D looks like overkill.
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Renay
2 months ago
I'm not sure, but I think Option C could also be a valid choice.
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Gennie
2 months ago
Hmm, I think Option B looks like the best choice here. It covers all the required behavior and seems the most straightforward.
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Angella
1 months ago
I think Option B is the correct choice as well. It covers all the necessary steps.
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Kristel
2 months ago
I agree, Option B seems to be the most suitable for this scenario.
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Caitlin
2 months ago
Wait, did they just sneak in a 2x2 matrix question into this exam? Sneaky, sneaky...
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Francisca
2 months ago
I agree with Amos, Option A seems to be the right choice.
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Amos
2 months ago
I think the correct answer is Option A.
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