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SAS Exam A00-240 Topic 3 Question 64 Discussion

Actual exam question for SAS's A00-240 exam
Question #: 64
Topic #: 3
[All A00-240 Questions]

Refer to the lift chart:

At a depth of 0.1, Lift = 3.14. What does this mean?

Show Suggested Answer Hide Answer
Suggested Answer: A

Contribute your Thoughts:

Olive
2 months ago
This is a tricky one, but I think Option B is the way to go. The lift chart is all about improving the model's performance, so it's about the number of events, not accuracy.
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Cristy
27 days ago
Yes, Option B makes sense. It's about maximizing the model's performance by selecting the right observations.
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Dannette
2 months ago
I think you're right. Lift of 3.14 means selecting observations with a response probability of at least 10% will give us 3.14 times more events.
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Elvera
2 months ago
I agree, Option B seems to be the correct choice. It's all about increasing the number of events.
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Marlon
2 months ago
I'm leaning towards Option D. Selecting the observations with a 10% response probability should result in 3.14 times greater accuracy compared to a random draw.
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Jill
6 days ago
Accuracy is key in this scenario. Option D is the way to go for selecting observations with a 10% response probability.
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Marylyn
8 days ago
Selecting the top 10% of the population scored by the model should result in 3.14 times greater accuracy than a random draw of 10%. That's why Option D is the best choice.
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Desmond
9 days ago
I agree, Option D seems like the most logical answer. It's important to focus on accuracy when making selections.
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Krystal
21 days ago
I think Option D is the correct choice. It makes sense to select observations with a 10% response probability for greater accuracy.
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Emile
22 days ago
I agree with you, Option D seems to be the most accurate. Selecting the observations with a response probability of at least 10% should result in 3.14 times greater accuracy than a random draw of 10%.
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Mozell
24 days ago
I'm not sure about Option C. Selecting the top 10% of the population scored by the model should result in 3.14 times greater accuracy than a random draw of 10%.
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Brigette
27 days ago
I disagree, I believe Option B is the right choice. Selecting the observations with a response probability of at least 10% should result in 3.14 times more events than a random draw of 10%.
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Erasmo
2 months ago
I think Option A is correct. Selecting the top 10% of the population scored by the model should result in 3.14 times more events than a random draw.
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Latrice
3 months ago
Option B seems correct. The lift chart is showing the lift at a certain depth, which means the selected observations should have 3.14 times more events than a random draw of the same size.
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Cristy
1 months ago
Yes, selecting observations with a response probability of at least 10% should result in 3.14 times more events than a random draw.
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Jerry
1 months ago
I agree, option B is the correct interpretation of the lift at a depth of 0.1.
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Erasmo
3 months ago
I'm not sure, but I think it might be C. It sounds like it's about accuracy.
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Loreta
3 months ago
I agree with Lenna, A makes sense because it's about selecting the top 10% of the population.
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Lenna
3 months ago
I think the answer is A.
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