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Komok [63]
3 years ago
9

A researcher took a random sample of 100 students from a large university. She computed a 95% confidence interval to estimate th

e average weight of the students at this university. The confidence interval was too wide to provide a precise estimate. True or false
Mathematics
1 answer:
aliina [53]3 years ago
3 0

Answer: False

Step-by-step explanation:

All the 100 students engaged in the experiment were picked on the basis that all the students of the university have a chance of being selected. The selected participants must have represented the whole university well.

So, having a 95% confidence interval that the experiment might have atmost 5% error prone is statistically enough and not too wide to give an accurate estimate.

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If you’re good with probability math 30 please help with questions 33 and 35! real answers only
drek231 [11]

Answer:  33) b      34) a        35) none

<u>Step-by-step explanation:</u>

33)

Filling in the Venn Diagram (from Left to right, including outside of circles):

T only           = 13

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F only           = 21

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34)

Red  = 26

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35) Note that the total is 34 + 17 + 8 + 3 + 9 + 4 + 5 = 80

<em>I think the teacher made an error, if so, then the answer is "d".</em>

P(C) = \dfrac{34+17+3+9}{Total} =\dfrac{53}{80}\quad \bigg(not\ \dfrac{34}{75}\bigg)\qquad \text{This is False.}\\\\\\P(S\cap T)=\dfrac{9+0}{Total}=\dfrac{9}{80}\quad \bigg(not\ \dfrac{12}{75}\bigg)\qquad \text{This is False.}\\\\\\\\P(C\cup T)\cup S = \dfrac{17+9+3+4}{Total}= \dfrac{33}{80}\quad \bigg(not\ \dfrac{38}{75}\bigg)\qquad \text{This is False.}\\\\\\P(C\cup T)\cap S'=\dfrac{34+17+8}{Total}=\dfrac{59}{80}\quad \bigg(not\ \dfrac{59}{75}\bigg)\quad \text{This is False.}

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