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Stuck on 3a. Im not too sure on what a point estimate is. I thought it would just be 10.01ounces given in the question.

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Reply 1
Original post by cooldudeman
Stuck on 3a. Im not too sure on what a point estimate is. I thought it would just be 10.01ounces given in the question.

I think you're right, but the question is a bit odd. What answer do you have for the probability that it's the true mean? (That answer is why I think the question is odd.)
Reply 2
Original post by Smaug123
I think you're right, but the question is a bit odd. What answer do you have for the probability that it's the true mean? (That answer is why I think the question is odd.)


Im not really sure. Im thinking that it would be the reverse of finding the confidence interval. Id guess its 50% because of the mean being in the middle of the normal dist curve.

So on normal tables for P(Z<0)
(edited 10 years ago)
Reply 3
Original post by cooldudeman
Im not really sure. Im thinking that it would be the reverse of finding the confidence interval. Id guess its 50% because of the mean being in the middle of the normal dist curve.

So on normal tables for P(Z<0)

What is Probability(mu = 10.01) where mu follows a normal distribution? (It does, since the sum of normally distributed random variables is normally distributed.)
OUNCES! How many years old is that question!
I guess its asking whats probabilitity that 10.005>u>10.015 and thats a width of .01/sqr(0.0004) (ie 0.01/0.006 ie 1.5 standard deviations)

so 0.75 s.ds. each side of the mean does cover about 50%
(edited 10 years ago)
Reply 5
Original post by Smaug123
What is Probability(mu = 10.01) where mu follows a normal distribution? (It does, since the sum of normally distributed random variables is normally distributed.)


So 'point' means its equal to it im guessing

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Reply 6
Original post by cooldudeman
So 'point' means its equal to it im guessing

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P(Z = 0) = 0. The probability that a continuous random variable takes any given value is 0.
Reply 7
Original post by Smaug123
P(Z = 0) = 0. The probability that a continuous random variable takes any given value is 0.


I thought continuity corrections apply?

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Reply 8
Original post by cooldudeman
I thought continuity corrections apply?

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Continuity corrections apply to discrete distributions being approximated by continuous ones. We are only considering normal distributions here.
Reply 9
Original post by Smaug123
Continuity corrections apply to discrete distributions being approximated by continuous ones. We are only considering normal distributions here.


So the probability is 0%? Thats so strange

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Reply 10
Original post by cooldudeman
So the probability is 0%? Thats so strange

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It's because of the fact that aaf(x)dx=0\int_a^a f(x) dx = 0.
Reply 11
Original post by Smaug123
It's because of the fact that aaf(x)dx=0\int_a^a f(x) dx = 0.


i was kinda saying strange because it makes the other questions on 3 strange to do. for 3b, to find the standard error, you do the Z value multiplied by the standard deviation but that would be zero...

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