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Mathematics 14 Online
OpenStudy (anonymous):

Probability Problem for stats. Chart attached in comments..

OpenStudy (anonymous):

OpenStudy (anonymous):

Apply binomial: P(x= 0) = .59^3 P(x=1) = 3C1 *.41 * (.59)^2 .... Can you continue!

OpenStudy (anonymous):

I'm still really confused... ha /: I calculated those out and got .205 and .428 but I'm still not sure how you came up with those.

Directrix (directrix):

Sample space ={ GGG,GGB, GBG, GBB. BGG, BGB, BBG, BBB) You need to figure out the probability for each element of the sample space. P(GGG) = (.41)(.41)(.41) = .068921 P(GGB) = (.41)(.41)(.59) = .099179 --> If prob of girl is .41, the prob of boy is 1 - .41 = .59. Now, you do the remaining 6 probabilities and post here. Then, they can be entered into the chart, the mean found, and then the standard dev. It is now time for you to find the Probability of (GBG).

Directrix (directrix):

@smicatrotto --> We can do this problem.

OpenStudy (anonymous):

Okay.. I'm still confused on how you got .41 though. but would it be: GBG: .099179 GBB: .142721 BGG: .099179 BGB:.142721 BBG: .142721 BBB: .205379

Directrix (directrix):

I got the .41 from the problem you uploaded.

Directrix (directrix):

Okay, now let's count the sample space elements that have zero girl, one girl, two girls, and then three girls. Plus, we need the associated probabilities.

Directrix (directrix):

Zero Girls - 1 way BBB: .205379 ------------------- One Girl - 3 ways GBB: .142721 BGB:.142721 BBG: .142721 ----------------- Two Girls - 3 ways P(GGB) = (.41)(.41)(.59) = .099179 GBG: .099179 BGG: .099179 ================= Three Girls - 1 way P(GGG) = (.41)(.41)(.41) = .068921

OpenStudy (anonymous):

Wait, I figured it out!! There was a help button on my homework and it walked me through it. Thank you SOOO much for your help though, I appreciate it :)

Directrix (directrix):

@smicatrotto --> Did you get the mean and the standard deviation?

OpenStudy (anonymous):

Yeah it explained that too! But I have a different one that is the same problem except different numbers... it looks like this. I'm having problems with the std deviation.

OpenStudy (anonymous):

I got .50 but it says it's wrong... /:

OpenStudy (anonymous):

Alright, I figured it out. It's .084 Could you help me with this one too?

Directrix (directrix):

1) Have you clicked on the help button? If so, what was the hint? 2) Do you know about binomial probabilities?

OpenStudy (anonymous):

Well when you click the help button it changes the problems/numbers so I don't want to do that for this one ha, but no, these confuse me sooo much /: Like this whole chapter, I'm so lost ha.

Directrix (directrix):

See, I don't want to start the problem and then be told no help is needed. So, that's why I asked. So, we'll start the problem.

OpenStudy (anonymous):

@directrix Oh, right. I'm so sorry about that /:

Directrix (directrix):

Probability (Headache) = .196 Probability (No Headache) = .804 Agree?

OpenStudy (anonymous):

Yes, that makes sense

Directrix (directrix):

Directrix (directrix):

So, add the two probabilities that correspond to exactly 4 headaches and exactly 5 headaches respectively. That should be the answer.

OpenStudy (anonymous):

Okay, so .0062

OpenStudy (anonymous):

Wow, that was so easy... haha it was right! Thank you!!

Directrix (directrix):

That's what I got. Great.

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