Good News on Jobs The Pew Research Center reports on a survey taken in late 2013 in which they asked whether respondents have heard "good news" about the job market. They compared those making $30,000 or less per year with those making between $31,000 and $74,000 . We'll label the population of those making less than $30,000 as population 1 (low income), and those making between $31,000 and $74,000 as population 2 (middle income). A 95 % confidence interval for the difference in proportions, 1 (low) minus 2 (middle), is − 0.08 to 0.02 . Interpret this confidence interval. If the interval contains 0, indicate what this means. Explain the meaning of positive and/or negative values.
Good News on Jobs The Pew Research Center reports on a survey taken in late 2013 in which they asked whether respondents have heard "good news" about the job market. They compared those making $30,000 or less per year with those making between $31,000 and $74,000 . We'll label the population of those making less than $30,000 as population 1 (low income), and those making between $31,000 and $74,000 as population 2 (middle income). A 95 % confidence interval for the difference in proportions, 1 (low) minus 2 (middle), is − 0.08 to 0.02 . Interpret this confidence interval. If the interval contains 0, indicate what this means. Explain the meaning of positive and/or negative values.
Solution Summary: The author analyzes the 95% confidence interval for the difference in proportions of low and middle income groups.
Good News on Jobs The Pew Research Center reports on a survey taken in late 2013 in which they asked whether respondents have heard "good news" about the job market. They compared those making
$30,000
or less per year with those making between
$31,000
and
$74,000
. We'll label the population of those making less than
$30,000
as population 1 (low income), and those making between
$31,000
and
$74,000
as population 2 (middle income). A
95
%
confidence interval for the difference in proportions, 1 (low) minus 2 (middle), is
−
0.08
to
0.02
.
Interpret this confidence interval. If the interval contains 0, indicate what this means. Explain the meaning of positive and/or negative values.
I need help with this problem and an explanation of the solution for the image described below. (Statistics: Engineering Probabilities)
I need help with this problem and an explanation of the solution for the image described below. (Statistics: Engineering Probabilities)
This exercise is based on the following data on four bodybuilding supplements. (Figures shown correspond to a single serving.)
Creatine(grams)
L-Glutamine(grams)
BCAAs(grams)
Cost($)
Xtend(SciVation)
0
2.5
7
1.00
Gainz(MP Hardcore)
2
3
6
1.10
Strongevity(Bill Phillips)
2.5
1
0
1.20
Muscle Physique(EAS)
2
2
0
1.00
Your personal trainer suggests that you supplement with at least 10 grams of creatine, 39 grams of L-glutamine, and 90 grams of BCAAs each week. You are thinking of combining Xtend and Gainz to provide you with the required nutrients. How many servings of each should you combine to obtain a week's supply that meets your trainer's specifications at the least cost? (If an answer does not exist, enter DNE.)
servings of xtend servings of gainz
Elementary Statistics: Picturing the World (7th Edition)
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