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CFA Institute Exam CFA-Level-I Topic 3 Question 14 Discussion

Actual exam question for CFA Institute's CFA-Level-I exam
Question #: 14
Topic #: 3
[All CFA-Level-I Questions]

A sample of size 600 is drawn from a population. The sample mean equals 329. The total width of the 99% confidence interval for the population mean is 893. The estimated population variance equals ________.

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Suggested Answer: D

Contribute your Thoughts:

Armando
2 months ago
I wonder if the population is as confused as I am right now. Time to channel my inner math genius!
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Florencia
16 days ago
That makes sense, thanks for the clarification!
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Colton
18 days ago
The estimated population variance is 1789.
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Rashad
29 days ago
I think we can use the formula for confidence interval to solve this.
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Francoise
2 months ago
This question is like a riddle wrapped in an enigma. Time to unleash my inner Sherlock Holmes!
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Antonio
7 days ago
Yes, that's correct! Great detective work!
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Aleisha
23 days ago
The estimated population variance is 1789. Can you confirm?
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Mira
1 months ago
Let's use the formula for confidence interval to solve this mystery.
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Denae
2 months ago
Wait, what's the formula for population variance again? *frantically flips through notes*
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Letha
2 months ago
Okay, let's see... Confidence interval, sample size, and sample mean. I got this!
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Eva
12 days ago
The estimated population variance is 1786. Makes sense now.
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Cassie
15 days ago
Sample size is 600, sample mean is 329, confidence interval width is 893. Estimated population variance is 1786.
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Tresa
1 months ago
So, the estimated population variance is 1786. Got it.
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Whitney
1 months ago
Sample mean equals 329, total width of 99% confidence interval is 893. Estimated population variance equals 1786.
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Tamesha
2 months ago
Hmm, this looks like a tricky one. Time to put on my thinking cap and crunch some numbers!
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Mona
2 months ago
Well, I used the formula for confidence interval width and got 1786, so I'm sticking with that.
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Xochitl
2 months ago
I disagree, I calculated it to be 4465.
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Mona
3 months ago
I think the estimated population variance is 1786.
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